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NEMESIS - SEARCH BIG DATA - MATHEMATICS

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  • ICO Funding Network cryptokix net

    cryptokix net: ICO Funding Blog bioherby ​ website ​ dildokopen ​ website ​ seogenie ​ website ​ botenkopen ​ website ​ bioherby ​ website ​ ​ OUR OWN BRAND ELECTRONIC DEVICES: TRACKERS - TAGGERS - RF SCANNERS - SIM/BANKCARD CLONERS - UUID-PHONE CLONING TOOLS - AIR-HACK & PENETRATION TOOLS WIFI HACK SOFTWARE - ELECTRONIC BOUNCHERS - PHONE JAMMERS NETWORK DISRUPTORS - SIGNAL BLOCKERS - SIGNAL SWARMING HAM RADIO DEVICES & SDR RADIO TOOLING SATTELITE MANIPULATING - INFRARED SIGNAL CATCHERS ​ ​ ​ START KIT: LEARN HOW TO HACK EVERYTHING! RASPBERRY4 8GB, 4X USB-3 & ETH PPPOE IN RF-ALU-BOX WITH 6"INCH TOUCH SCREEN INC. BLE-6 BLUETOOTH BLUEDEVIL CHIP & WIFI 2,4G IMITATOR / HACKER PREINSTALLED SOFTWARE ON SD CHIP CARD: KALI-LINUX 2021 ​ NERD RF - THE HACKING HANDBOOK NEDERLANDS: 89PAGINAS, OLDENBURGER, 2021 ​ ONLINE COURSES LINKEDIN - VISIT US! RF SETS - ARDUINO UNO & R3 SHIELDS LOCATE -> IMITATE & PENETRATE TAGGING & TRACKING ​ HARDWARE & SOFTWARE ANALYSING PERSONAL - BUSINESS - CORPORATE RANDSOME-WARE & MALWARE PROTECTION ​ ​ ​ Premium Level Support US$50,000 annually A support contract designed to meet the needs of Enterprise customers Includes extended support for the immediately previous LTS release beyond the public EOL date for that release ​ The premium support plan is intended for the large enterprise using OpenSSL as an essential component of multiple products or product lines or in support of in-house or commercially provided services. The typical large enterprise customer has a capable in-house technical staff but still finds it cost-effective to engage OpenSSL authors and maintainers directly. ​ ​ Vendor Level Support US$25,000 annually Email response Patch preparation Two Support Administrators Limit of four Service Requests per month ​ This plan is designed for the medium enterprise using OpenSSL for a single product or product line. The prospective Vendor Level Support customer has a proficient technical staff but no specific expertise in cryptography or OpenSSL. ​ ​ Basic Support US$15,000 annually Email fast response One Support Administrator Limit of one Service Requests per month ​ This plan is designed for the medium to small enterprise relying on standard OpenSSL for significant products or services and lacking internal resources for effectively addressing all operational and application development issues. ​ ​ Support Terms Patch Preparation The preparation of a patch changeset from existing changes committed to the OpenSSL source code repository. Service Request A specific request for support initiated by a Support Administrator and assigned a service request number by the OSF. Support Administrator An individual designated by the customer to submit requests for technical support to the OSF. The number of individuals that can be designated as support administrators varies with the support plan option. The support administrator may be a Customer Contact in the context of a specific Service Request, or may designate a Customer Contact for Service Requests. Home You are here: : Support : Contracts Sitemap UNIQUE PORTABLE HACKING SET MILITAIR GRADE ELECTRONIC SECURITY NERD RF SECURITY SPECIALIST PENETRATION TOOLS, SECURITY TOOLS, HARDWARE & SOFTWARE ONS TEAM: WIFI, NETWORK, ELECTRONIC HACKING, COMMUNICATION PENETRATION, SPOOFING, COMMUNELECTRONICA, COMMUNICATIE, AFLUISTER TECHNIEK EN COMPUTERS BREUK. ONS TEAM BESTAAT UIT EX-MILITAIREN, ELECTRONICA SPECIALISTEN, TELECOM ENGINEERS & UNIVERSITEITS STUDENTEN VAN DE OPLEIDING CYBER SECURITY IN AMSTERDAM. PETER & LIN-YAN PERSOONLIJK ADVIES MBT DIGITALE VEILIGHEID INSPECTIE & PLANNING, BE BEVELIGING VAN OA COMMUNICATIE APPARATUUR , COMPUTERS, TELEFOON, NETWERK, CAMERA SYSTEMEN EN MER. BEVEILIGING VAN WONING & KANTOREN, TRACKING, T & PERSOONLIJKE BEVEILING ​ WIST U DAT H UNIVERSITEITS STUDENTEN VAN DE OPLEIDING CYBER SECURITY IN AMSTERDAM. ​ PETER & LIN-YAN ​ CHECK ONZE ZELFGEMAAKTE TOOLS ​ ZELF-OPLADENDE MINI CAMERA'S - TELEFOON CLONERS ( DIE GEEN STROOM NODIG HEBBEN ) , TOT GEAVANCEERDE DRAAGBARE MINI-HACK-COMPUTERS ​ ​ ​ ​ ​ ​ WIJ ZIJN PETER EN LIN-YAN UNIVERSITEITS STUDENTEN VAN DE OPLEIDING CYBER SECURITY IN AMSTERDAM. ​ ​ APPLE MAC - WINDOWS PC - LINUX - CHROMEOS WE CAN HACK IT. ​ IPHONE, ANDROID OR BLACKBARRY WE CAN HACK IT. ​ FIREWALLS, VIRUSSCANNERS, BEVEILIGS SOFTWARE WE CAN HACK IT. ​ BLE-UUID, DATAVOLT, CLSP GEAVANCEERDE HIGH-END SPIONAGE TECHNIEKEN ​ TECHNIEKEN DIE TOT-NU ONBEKEND WAREN BIJ HET PUBLIEK HOE ELKE TELEFOON, COMPUTER, CAMERA TE HACKEN IS, ​ ​ ​ BEKIJK HIER ONZE YOUTUBE FILMS ​ CHECK HIER ONZE ZELFGEMAAKTE TOOLS ​ CHECK HIER DE WEBSHOP WIL JE WETEN WAT WIJ WETEN ? HANDBOOK ∞ ​ ​ ​ ​ ​ ​ WIJ ZIJN PETER EN LIN-YAN UNIVERSITEITS STUDENTEN VAN DE OPLEIDING CYBER SECURITY IN AMSTERDAM. APPLE MAC - WINDOWS PC - LINUX - CHROMEOS WE CAN HACK IT. IPHONE, ANDROID OR BLACKBARRY WE CAN HACK IT. FIREWALLS, VIRUSSCANNERS, BEVEILIGS SOFTWARE WE CAN HACK IT. BLE-UUID, DATAVOLT, CLSP GEAVANCEERDE HIGH-END SPIONAGE TECHNIEKEN TECHNIEKEN DIE TOT-NU ONBEKEND WAREN BIJ HET PUBLIEK HOE ELKE TELEFOON, COMPUTER, CAMERA TE HACKEN IS, STARTER PACK 1: THE HANDBOOK ∞ { 89 pagina, Oldenburger, 2021 } CHECK ONS FILMPJE ONZE ZELFGEMAAKTE TOOLS BO-X Project 8 ​ ​ xBorder, a Blockchain based API-controllable (API-X) Cloud Network (Cloud-X) that contains multiple configurable Nodes, whom are controlled by its Node-masters. Project Xborder contains 8 Project-layers that are user-configurable and will be interconnected by Blockchain based Sky-X contracts. ​ ​ ​ BO-X = BLOCK-X + CLOUD-X + API-X + SANDBx ​ BLOCK-X , Blockchain Based Interconnecting Ruling System. ​ CLOUD-X , Secured Cloud Network. ​ API-X , API-Network that configures, deploys, runs & utilizes End-Points, Apps, authorizes contracts, websites. ​ SANDBx , Multi-Manager SANDBx, operates as a VPN Manager, creates virtual secured pipelines. ​ ​ ​ ​ I would like to meet Geeks & Nerds whom are interested in Cloud and Crypto Layers, Technological Development and Star-trek. in the xBORDER Network, Virtual Application that is Bendable in many configurations & (Bender!) applications ​ My mission is to Rise and Expand this project, media-wise (TV, Events, etc.) with the Grace of a Crowd-Fund open a Flag-ship Store in Amsterdam and Show the world that xBorder Platform was Born to be Global. ​ With 5 patents pending at USPTO Patents US and an Energy source from the Future, xBORDER has the Power and Creativity to become a Visionary in Blockchain based platforms. ​ Set: xBORDER will work fully transparent and fully open source. Set: Many developing Teams are currently working on improved, fast and Non-Energy-Consuming setups of "Scripting of Contracts", or making the secured calculations with as-less-as-possible-energy, however, for commercial deployment these Calculations are not fast enough. Making a Payment or Transcript, a Vote ( X-VOTE !), an Authorization, or whatever have to be Instant, that is, for commercial use. ​ ​ xBORDER Project 8, combines, experiments, develops & integrates, multi-layers or Cloud Based Software Programs like Acronis System Sync, NORD VPN's Network, WIX's CORVID Api Based Code-HTML Platform, and many more to come. ​ Experimenting, Negotiating, Deploying, small pieces of software, step-by-step an Ultiumate Intelligent Cloud based API-Network will Rise and with the Platforms so we can build the Ultimate Intelligent Smart API -Network. continue to implemetations of Softwarewe'll try to.. ​ ​ Visions, Visions of rockets that will reach for the Stars .. ​ ​ P. Oldenburger I NTELLIGENT NEXT LEVEL E-COMMERCE ​ APIX APIX WELCOME TO THE FUTURE OF BUSINESS xBORDER Project 8, Project Infinity. ​ ​ xBORDER focuses on deploying Business Concepts with Advance to realize dreams of self-reliance, entrepreneurship, creativity, and to independence. Fully API-Enhanced Intelligent Networks deployed in Virtual Cloud Environments. Controllable from the xBORDER Network by its Admins and Controllers, every Project is configurable through Block chain block-chain contracts deployed in Cloud-X and X-voted by its owners. Projects are configurable by its owners, where ever you are, you can run a multi - million dollar emporium trough the xBORDER Network. The Ultimate API-Enhanced Intelligent Platform. ​ ​ ​ ​ ​ ​ ​ xBORDER is a leader in search engine optimization and placement. ​ ​ xBORDER Search Agency offers cutting edge search engine marketing and placement solutions. ​ ​ xBORDER search solution captures an individual at the moment they view their query result, creating profound and immediate opportunities. ​ ​ ​ xBORDER provides a full array of Web design and eCommerce solutions including Google SERP, SEA, SEO, search engine marketing (SEM), pay-per-click (PPC) management, affiliate program management, call center services, back-end order management, print design, and consulting. ​ ​ ​ xBORDER devises efficient systems that integrate workers, machines, materials, information, and energy to make a product. Clothing, Cosmetics, Supermarket Assortments and more. ​ ​ ​ xBORDER Project Platform, Stay Up-To-Day with our Interactive Project Platform where ever you are and when you want. You can Adjust, Add, Delete, Change and Configurate your Project Online. ​ ​ ​ ​ Contact us for an Introduction and what we can do for your Business. ​ ​ ​ ​ ​ ​ XBo XBo XBo

  • Patents | cryptokix net

    XBorder & Justia Legal. Trademarks, Legal Business Advice, Business News. XBorder & Justia Legal. Trademarks, Legal Business Advice.

  • BO-X |∞ Crowd-Funding AI Block-Chain API-Network Crypto-Cloud

    RF RF NE RD NE RD NE RD CHAPTER ONE: THE ILLUSION OF REALITY. Products - Books - Courses - Firewalls - Computer - Software - Trackers - Scanners - Bugs Tracers - Trackers - Volt - Wifi - Network - LTE - 5G - GSM - Cameras - Advanced Spy Gear BO-X.iO ​ ​ THE UNION ​ GET REAL, WE LIVING IN ONE OF AN LYNX && ASH -- ORIGINAL XL PRESENTATION ​ xBORDER && CLOUD-X @ THE BLOCKCHAIN RESEARCH INSTITUTE && IN -- { AN UN_REAL_SOFTWARE @ AC-IR-RF POWERED -- IOT-ENGINE ​ ​ UNREAL SURREALITY ^^ REALITY , PRIVACY && PENETRATING TECHNOLOGY REALITY OF ​ THE HIGHEST LEVEL OF PROFFESIONNAL MILITAIRY-GRADE HACKING, TECHNOLOGY THAT IS UNKNOWN AT THE BIGGEST ENTERPRISES, = GOOGLE, MICROSOFT, APPLE, PHONES OR IPHONES, FIREWALLS, VPN? ​ ​ WELCOME TO -- NERD-RF TECHNOLOGY -- ​ STARDATE NO.4 E.M. S.X 4 | E.M. SPACE-X ​ ​ ​ MILITAIR EMPOWERED HACKING TECHNOLOGY VPN'S ? FIREWALLS ? VIRUSSCANNERS ? ​ WHAT ABOUT ACCESSING IPHONES / ANDROIDS TROUGH THE ELECTRIC POWER NET WHILE THERE CHARCHING ? WELCOME TO NERD - RF, TRY UNION_SOFTWARE FOR FREE,. ​ SAFE AND SECURE, THE NO.1 IN THE WORLD. ​ pW oLDENBURGER,, OLDENBURGER NEWS &&JOURNAL. { ALSO A JUNIOR DEVELOPER :p ISM. PRESS POINT. ​ . ​ ​ 𝛑 𝛑 xBORDER PROJECT 8: BACK_IT_UP { PROTECTING THE CORE } ​ ​ PROJECT 8: CHAPTER ONE: THE ILLUSION OF REALITY. ​ ​ ​ N ​ PROJECT 8: CHAPTER ONE: THE ILLUSION OF REALITY. ​ ​ ​ The RSA is an Algorithm used by modern computers to encrypt/ing and decrypt/ing messages. It is an asymmetric cryptographic algorithm. Asymmetric means that there are two different keys . This is also called public key cryptography , because one of the keys can be given to anyone. The other key must be kept private. The algorithm is based on the fact that finding the factors of a large compositenumbers is difficult: when the factors are primenumbers , the problem is called primefactorization . It is also a key pair (public and private key) generator. ​ ​ ​ THE NERD BOX Cryptonic Safer ​ Encrypting your System Decrypting your System ​ Padding the NERD Signing the NERD ​ Loving the NERD xBORDER Cloud-X ​ ​ Operation RSA involves a public key and private key. The public key can be known to everyone- it is used to encrypt messages. Messages encrypted using the public key can only be decrypted with the private key. The keys for the RSA algorithm are generated the following way: ​ Choose two different large random prime numbers p {\displaystyle p\,} and q {\displaystyle q\,} Calculate n = p q {\displaystyle n=pq\,} n {\displaystyle n\,} is the modulus for the public key and the private keys Calculate the totient : ϕ ( n ) = ( p − 1 ) ( q − 1 ) {\displaystyle \phi (n)=(p-1)(q-1)\,} . Choose an integer e {\displaystyle e\,} such that 1 < e {\displaystyle e\,} < ϕ ( n ) {\displaystyle \phi (n)\,} , and e {\displaystyle e\,} is co-prime to ϕ ( n ) {\displaystyle \phi (n)\,} i.e.: e {\displaystyle e\,} and ϕ ( n ) {\displaystyle \phi (n)\,} share no factors other than 1; gcd ( e {\displaystyle e\,} , ϕ ( n ) {\displaystyle \phi (n)\,} ) = 1. e {\displaystyle e\,} is released as the public key exponent Compute d {\displaystyle d\,} to satisfy the congruence relation d e ≡ 1 ( mod ϕ ( n ) ) {\displaystyle de\equiv 1{\pmod {\phi (n)}}\,} i.e.: d e = 1 + x ϕ ( n ) {\displaystyle de=1+x\phi (n)\,} for some integer x {\displaystyle x\,} . (Simply to say : Calculate d = ( 1 + x ϕ ( n ) ) / e {\displaystyle d=(1+x\phi (n))/e\,} to be integer) d {\displaystyle d\,} is kept as the private key exponent Notes on the above steps: Step 1: Numbers can be probabilistically tested for primality. ​ Step 3: changed in PKCS#1 (en ) v2.0 to λ ( n ) = l c m ( p − 1 , q − 1 ) {\displaystyle \lambda (n)={\rm {lcm}}(p-1,q-1)\,} instead of ϕ ( n ) = ( p − 1 ) ( q − 1 ) {\displaystyle \phi (n)=(p-1)(q-1)\,} . Step 4: A popular choice for the public exponents is e {\displaystyle e\,} = 216 + 1 = 65537. Some applications choose smaller values such as e {\displaystyle e\,} = 3, 5, or 35 instead. This is done to make encryption and signature verification faster on small devices like smart cards but small public exponents may lead to greater security risks. Steps 4 and 5 can be performed with the extended Euclidean algorithm (en ); see modular arithmetic . The public key is made of the modulus n {\displaystyle n\,} and the public (or encryption) exponent e {\displaystyle e\,} . The private key is made of p,q and the private (or decryption) exponent d {\displaystyle d\,} which must be kept secret. For efficiency a different form of the private key can be stored: p {\displaystyle p\,} and q {\displaystyle q\,} : the primes from the key generation, d mod ( p − 1 ) {\displaystyle d\mod (p-1)\,} and d mod ( q − 1 ) {\displaystyle d\mod (q-1)\,} : often called dmp1 and dmq1. q − 1 mod ( p ) {\displaystyle q^{-1}\mod (p)\,} : often called iqmp All parts of the private key must be kept secret in this form. p {\displaystyle p\,} and q {\displaystyle q\,} are sensitive since they are the factors of n {\displaystyle n\,} , and allow computation of d {\displaystyle d\,} given e {\displaystyle e\,} . If p {\displaystyle p\,} and q {\displaystyle q\,} are not stored in this form of the private key then they are securely deleted along with other intermediate values from key generation. Although this form allows faster decryption and signing by using the Chinese Remainder Theorem (CRT) it is considerably less secure since it enables side channel attacks (en ). This is a particular problem if implemented on smart cards , which benefit most from the improved efficiency. (Start with y = x e ( mod n ) {\displaystyle y=x^{e}{\pmod {n}}} and let the card decrypt that. So it computes y d ( mod p ) {\displaystyle y^{d}{\pmod {p}}} or y d ( mod q ) {\displaystyle y^{d}{\pmod {q}}} whose results give some value z {\displaystyle z} . Now, induce an error in one of the computations. Then gcd ( z − x , n ) {\displaystyle \gcd(z-x,n)} will reveal p {\displaystyle p} or q {\displaystyle q} .) Encrypting message Alice gives her public key ( n {\displaystyle n\,} & e {\displaystyle e\,} ) to Bob and keeps her private key secret. Bob wants to send message M to Alice. First he turns M into a number m {\displaystyle m} smaller than n {\displaystyle n} by using an agreed-upon reversible protocol known as a padding scheme . He then computes the ciphertext c {\displaystyle c\,} corresponding to: c = m e mod n {\displaystyle c=m^{e}\mod {n}} This can be done quickly using the method of exponentiation by squaring . Bob then sends c {\displaystyle c\,} to Alice. Decrypting message Alice can recover m {\displaystyle m\,} from c {\displaystyle c\,} by using her private key d {\displaystyle d\,} in the following procedure: m = c d mod n {\displaystyle m=c^{d}{\bmod {n}}} Given m {\displaystyle m\,} , she can recover the original distinct prime numbers, applying the Chinese remainder theorem to these two congruences yields m e d ≡ m mod p q {\displaystyle m^{ed}\equiv m{\bmod {pq}}} . Thus, c d ≡ m mod n {\displaystyle c^{d}\equiv m{\bmod {n}}} . A working example Here is an example of RSA encryption and decryption. The parameters used here are artificially small, but you can also use OpenSSL to generate and examine a real keypair . Choose two random prime numbers. : p = 61 {\displaystyle p=61} and q = 53 ; {\displaystyle q=53;} Compute n = p q {\displaystyle n=pq\,} : n = 61 ∗ 53 = 3233 {\displaystyle n=61*53=3233} Compute the totient ϕ ( n ) = ( p − 1 ) ( q − 1 ) {\displaystyle \phi (n)=(p-1)(q-1)\,} : ϕ ( n ) = ( 61 − 1 ) ( 53 − 1 ) = 3120 {\displaystyle \phi (n)=(61-1)(53-1)=3120} Choose e > 1 {\displaystyle e>1} coprime to 3120 : e = 17 {\displaystyle e=17} Choose d {\displaystyle d\,} to satisfy d e mod ϕ ( n ) ≡ 1 {\displaystyle de{\bmod {\phi (n)}}\equiv 1\,} : d = 2753 {\displaystyle d=2753} : 17 ∗ 2753 = 46801 = 1 + 15 ∗ 3120 {\displaystyle 17*2753=46801=1+15*3120} . The public key is ( n = 3233 {\displaystyle n=3233} , e = 17 {\displaystyle e=17} ). For a padded message m {\displaystyle m\,} the encryption function c = m e mod n {\displaystyle c=m^{e}{\bmod {n}}} becomes: c = m 17 mod 3 233 {\displaystyle c=m^{17}{\bmod {3}}233\,} The private key is ( n = 3233 {\displaystyle n=3233} , d = 2753 {\displaystyle d=2753} ). The decryption function m = c d mod n {\displaystyle m=c^{d}{\bmod {n}}} becomes: m = c 2753 mod 3 233 {\displaystyle m=c^{2753}{\bmod {3}}233\,} For example, to encrypt m = 123 {\displaystyle m=123} , we calculate c = 123 17 mod 3 233 = 855 {\displaystyle c=123^{17}{\bmod {3}}233=855} To decrypt c = 855 {\displaystyle c=855} , we calculate m = 855 2753 mod 3 233 = 123 {\displaystyle m=855^{2753}{\bmod {3}}233=123} Both of these calculations can be computed efficiently using the square-and-multiply algorithm for modular exponentiation (en ). Deriving RSA equation from Euler's theorem RSA can easily be derived using Euler's theorem and Euler's totient function . Starting with Euler's theorem, m φ ( n ) ≡ 1 ( mod n ) {\displaystyle m^{\varphi (n)}\equiv 1{\pmod {n}}} Using Modular arithmetic , the equation can be re-written as Multiply both sides by m m ≡ m φ ( n ) + 1 ( mod n ) {\displaystyle m\equiv m^{\varphi (n)+1}{\pmod {n}}} Euler's totient function has the property for some values p and q, φ ( p × q ) = φ ( p ) × φ ( q ) {\displaystyle \varphi (p\times q)=\varphi (p)\times \varphi (q)} Therefore, the equation can be rewritten as m ≡ m φ ( p × q ) + 1 ( mod p × q ) {\displaystyle m\equiv m^{\varphi (p\times q)+1}{\pmod {p\times q}}} Furthermore, for all integers k, the following relation still holds: m ≡ m k × φ ( p × q ) + 1 ( mod p × q ) {\displaystyle m\equiv m^{k\times \varphi (p\times q)+1}{\pmod {p\times q}}} The value d is derived from the following equation, where e is some large prime number and for some k such that d is an integer: d = k × φ ( p × q ) + 1 e {\displaystyle d={k\times {\varphi (p\times q)+1} \over {e}}} And by exponent rules, the following statement holds: m = m e k × φ ( p × q ) + 1 e {\displaystyle m=m^{e^{k\times {\varphi (p\times q)+1} \over {e}}}} As the e's will cancel out. So when encrypting the ciphertext m, c ≡ m e ( mod p × q ) {\displaystyle c\equiv m^{e}{\pmod {p\times q}}} The original value of m can be deduced from c by raising c to d. m ≡ c d ( mod p × q ) ≡ m e d ( mod p × q ) ≡ m e k × φ ( p × q ) + 1 e ( mod p × q ) {\displaystyle m\equiv c^{d}{\pmod {p\times q}}\equiv m^{e^{d}}{\pmod {p\times q}}\equiv m^{e^{k\times {\varphi (p\times q)+1} \over {e}}}{\pmod {p\times q}}} The equation shows the equivalence holds.and the progress Padding schemes When used in practice, RSA must be combined with some form of padding scheme , so that no values of M result in insecure ciphertexts. RSA used without padding may have some problems: The values m = 0 or m = 1 always produce ciphertexts equal to 0 or 1 respectively, due to the properties of exponentiation. When encrypting with small encryption exponents (e.g., e = 3) and small values of the m, the (non-modular) result of m e {\displaystyle m^{e}} may be strictly less than the modulus n. In this case, ciphertexts may be easily decrypted by taking the eth root of the ciphertext with no regard to the modulus. RSA encryption is a deterministic encryption algorithm. It has no random component. Therefore, an attacker can successfully launch a chosen plaintext attack against the cryptosystem. They can make a dictionary by encrypting likely plaintexts under the public key, and storing the resulting ciphertexts. The attacker can then observe the communication channel. As soon as they see ciphertexts that match the ones in their dictionary, the attackers can then use this dictionary in order to learn the content of the message. In practice, the first two problems can arise when short ASCII messages are sent. In such messages, m might be the concatenation of one or more ASCII-encoded character(s). A message consisting of a single ASCII NUL character (whose numeric value is 0) would be encoded as m = 0, which produces a ciphertext of 0 no matter which values of e and N are used. Likewise, a single ASCII SOH (whose numeric value is 1) would always produce a ciphertext of 1. For systems which conventionally use small values of e, such as 3, all single character ASCII messages encoded using this scheme would be insecure, since the largest m would have a value of 255, and 2553 is less than any reasonable modulus. Such plaintexts could be recovered by simply taking the cube root of the ciphertext. To avoid these problems, practical RSA implementations typically embed some form of structured, randomized padding into the value m before encrypting it. This padding ensures that m does not fall into the range of insecure plaintexts, and that a given message, once padded, will encrypt to one of a large number of different possible ciphertexts. The latter property can increase the cost of a dictionary attack beyond the capabilities of a reasonable attacker. Standards such as PKCS have been carefully designed to securely pad messages prior to RSA encryption. Because these schemes pad the plaintext m with some number of additional bits, the size of the un-padded message M must be somewhat smaller. RSA padding schemes must be carefully designed so as to prevent sophisticated attacks. This may be made easier by a predictable message structure. Early versions of the PKCS standard used ad-hoc constructions, which were later found vulnerable to a practical adaptive chosen ciphertext attack . Modern constructions use secure techniques such as Optimal Asymmetric Encryption Padding (OAEP) to protect messages while preventing these attacks. The PKCS standard also has processing schemes designed to provide additional security for RSA signatures, e.g., the Probabilistic Signature Scheme for RSA (RSA-PSS ). Signing messages Suppose Alice uses Bob's public key to send him an encrypted message. In the message, she can claim to be Alice but Bob has no way of verifying that the message was actually from Alice since anyone can use Bob's public key to send him encrypted messages. So, in order to verify the origin of a message, RSA can also be used to sign a message. Suppose Alice wishes to send a signed message to Bob. She produces a hash value of the message, raises it to the power of d mod n (just like when decrypting a message), and attaches it as a "signature" to the message. When Bob receives the signed message, he raises the signature to the power of e mod n (just like encrypting a message), and compares the resulting hash value with the message's actual hash value. If the two agree, he knows that the author of the message was in possession of Alice's secret key, and that the message has not been tampered with since. Note that secure padding schemes such as RSA-PSS are as essential for the security of message signing as they are for message encryption, and that the same key should never be used for both encryption and signing purposes. References Other websites The Original RSA Patent as filed with the U.S. Patent Office by Rivest; Ronald L. (Belmont, MA), Shamir; Adi (Cambridge, MA), Adleman; Leonard M. (Arlington, MA), December 14, 1977, U.S. Patent 4,405,829 . PKCS #1: RSA Cryptography Standard (RSA Laboratories website) The PKCS #1 standard "provides recommendations for the implementation of public-key cryptography based on the RSA algorithm, covering the following aspects: cryptographic primitives ; encryption schemes; signature schemes with appendix; ASN.1 syntax for representing keys and for identifying the schemes". Explanation of RSA using colored lamps at YouTube Thorough walk through of RSA Prime Number Hide-And-Seek: How the RSA Cipher Works Onur Aciicmez, Cetin Kaya Koc, Jean-Pierre Seifert: On the Power of Simple Branch Prediction Analysis A New Vulnerability In RSA Cryptography, CAcert NEWS Blog Example of an RSA implementation with PKCS#1 padding (GPL source code) Kocher's article about timing attacks An animated explanation of RSA with its mathematical background by CrypTool Hacking Secret Ciphers with Python , Chapter 24, Public Key Cryptography and the RSA Cipher Grime, James. "RSA Encryption" . Numberphile. Brady Haran . How RSA Key used for Encryption in real world Prime Numbers, Factorization, and their Relationship with Encryption ​ ​ ​ N PROJECT 8: CHAPTER ONE: THE ILLUSION OF REALITY. ​ Step 1: Numbers can be probabilistically tested for primality. ​ Step 3: changed in PKCS#1 (en ) v2.0 to λ ( n ) = l c m ( p − 1 , q − 1 ) {\displaystyle \lambda (n)={\rm {lcm}}(p-1,q-1)\,} instead of ϕ ( n ) = ( p − 1 ) ( q − 1 ) {\displaystyle \phi (n)=(p-1)(q-1)\,} . Step 4: A popular choice for the public exponents is e {\displaystyle e\,} = 216 + 1 = 65537. Some applications choose smaller values such as e {\displaystyle e\,} = 3, 5, or 35 instead. This is done to make encryption and signature verification faster on small devices like smart cards but small public exponents may lead to greater security risks. Steps 4 and 5 can be performed with the extended Euclidean algorithm (en ); see modular arithmetic . The public key is made of the modulus n {\displaystyle n\,} and the public (or encryption) exponent e {\displaystyle e\,} . The private key is made of p,q and the private (or decryption) exponent d {\displaystyle d\,} which must be kept secret. For efficiency a different form of the private key can be stored: p {\displaystyle p\,} and q {\displaystyle q\,} : the primes from the key generation, d mod ( p − 1 ) {\displaystyle d\mod (p-1)\,} and d mod ( q − 1 ) {\displaystyle d\mod (q-1)\,} : often called dmp1 and dmq1. q − 1 mod ( p ) {\displaystyle q^{-1}\mod (p)\,} : often called iqmp All parts of the private key must be kept secret in this form. p {\displaystyle p\,} and q {\displaystyle q\,} are sensitive since they are the factors of n {\displaystyle n\,} , and allow computation of d {\displaystyle d\,} given e {\displaystyle e\,} . If p {\displaystyle p\,} and q {\displaystyle q\,} are not stored in this form of the private key then they are securely deleted along with other intermediate values from key generation. Although this form allows faster decryption and signing by using the Chinese Remainder Theorem (CRT) it is considerably less secure since it enables side channel attacks (en ). This is a particular problem if implemented on smart cards , which benefit most from the improved efficiency. (Start with y = x e ( mod n ) {\displaystyle y=x^{e}{\pmod {n}}} and let the card decrypt that. So it computes y d ( mod p ) {\displaystyle y^{d}{\pmod {p}}} or y d ( mod q ) {\displaystyle y^{d}{\pmod {q}}} whose results give some value z {\displaystyle z} . Now, induce an error in one of the computations. Then gcd ( z − x , n ) {\displaystyle \gcd(z-x,n)} will reveal p {\displaystyle p} or q {\displaystyle q} .) Encrypting message Alice gives her public key ( n {\displaystyle n\,} & e {\displaystyle e\,} ) to Bob and keeps her private key secret. Bob wants to send message M to Alice. First he turns M into a number m {\displaystyle m} smaller than n {\displaystyle n} by using an agreed-upon reversible protocol known as a padding scheme . He then computes the ciphertext c {\displaystyle c\,} corresponding to: c = m e mod n {\displaystyle c=m^{e}\mod {n}} This can be done quickly using the method of exponentiation by squaring . Bob then sends c {\displaystyle c\,} to Alice. Decrypting message Alice can recover m {\displaystyle m\,} from c {\displaystyle c\,} by using her private key d {\displaystyle d\,} in the following procedure: m = c d mod n {\displaystyle m=c^{d}{\bmod {n}}} Given m {\displaystyle m\,} , she can recover the original distinct prime numbers, applying the Chinese remainder theorem to these two congruences yields m e d ≡ m mod p q {\displaystyle m^{ed}\equiv m{\bmod {pq}}} . Thus, c d ≡ m mod n {\displaystyle c^{d}\equiv m{\bmod {n}}} . A working example Here is an example of RSA encryption and decryption. The parameters used here are artificially small, but you can also use OpenSSL to generate and examine a real keypair . Choose two random prime numbers. : p = 61 {\displaystyle p=61} and q = 53 ; {\displaystyle q=53;} Compute n = p q {\displaystyle n=pq\,} : n = 61 ∗ 53 = 3233 {\displaystyle n=61*53=3233} Compute the totient ϕ ( n ) = ( p − 1 ) ( q − 1 ) {\displaystyle \phi (n)=(p-1)(q-1)\,} : ϕ ( n ) = ( 61 − 1 ) ( 53 − 1 ) = 3120 {\displaystyle \phi (n)=(61-1)(53-1)=3120} Choose e > 1 {\displaystyle e>1} coprime to 3120 : e = 17 {\displaystyle e=17} Choose d {\displaystyle d\,} to satisfy d e mod ϕ ( n ) ≡ 1 {\displaystyle de{\bmod {\phi (n)}}\equiv 1\,} : d = 2753 {\displaystyle d=2753} : 17 ∗ 2753 = 46801 = 1 + 15 ∗ 3120 {\displaystyle 17*2753=46801=1+15*3120} . The public key is ( n = 3233 {\displaystyle n=3233} , e = 17 {\displaystyle e=17} ). For a padded message m {\displaystyle m\,} the encryption function c = m e mod n {\displaystyle c=m^{e}{\bmod {n}}} becomes: c = m 17 mod 3 233 {\displaystyle c=m^{17}{\bmod {3}}233\,} The private key is ( n = 3233 {\displaystyle n=3233} , d = 2753 {\displaystyle d=2753} ). The decryption function m = c d mod n {\displaystyle m=c^{d}{\bmod {n}}} becomes: m = c 2753 mod 3 233 {\displaystyle m=c^{2753}{\bmod {3}}233\,} For example, to encrypt m = 123 {\displaystyle m=123} , we calculate c = 123 17 mod 3 233 = 855 {\displaystyle c=123^{17}{\bmod {3}}233=855} To decrypt c = 855 {\displaystyle c=855} , we calculate m = 855 2753 mod 3 233 = 123 {\displaystyle m=855^{2753}{\bmod {3}}233=123} Both of these calculations can be computed efficiently using the square-and-multiply algorithm for modular exponentiation (en ). Deriving RSA equation from Euler's theorem RSA can easily be derived using Euler's theorem and Euler's totient function . Starting with Euler's theorem, m φ ( n ) ≡ 1 ( mod n ) {\displaystyle m^{\varphi (n)}\equiv 1{\pmod {n}}} Using Modular arithmetic , the equation can be re-written as Multiply both sides by m m ≡ m φ ( n ) + 1 ( mod n ) {\displaystyle m\equiv m^{\varphi (n)+1}{\pmod {n}}} Euler's totient function has the property for some values p and q, φ ( p × q ) = φ ( p ) × φ ( q ) {\displaystyle \varphi (p\times q)=\varphi (p)\times \varphi (q)} Therefore, the equation can be rewritten as m ≡ m φ ( p × q ) + 1 ( mod p × q ) {\displaystyle m\equiv m^{\varphi (p\times q)+1}{\pmod {p\times q}}} Furthermore, for all integers k, the following relation still holds: m ≡ m k × φ ( p × q ) + 1 ( mod p × q ) {\displaystyle m\equiv m^{k\times \varphi (p\times q)+1}{\pmod {p\times q}}} The value d is derived from the following equation, where e is some large prime number and for some k such that d is an integer: d = k × φ ( p × q ) + 1 e {\displaystyle d={k\times {\varphi (p\times q)+1} \over {e}}} And by exponent rules, the following statement holds: m = m e k × φ ( p × q ) + 1 e {\displaystyle m=m^{e^{k\times {\varphi (p\times q)+1} \over {e}}}} As the e's will cancel out. So when encrypting the ciphertext m, c ≡ m e ( mod p × q ) {\displaystyle c\equiv m^{e}{\pmod {p\times q}}} The original value of m can be deduced from c by raising c to d. m ≡ c d ( mod p × q ) ≡ m e d ( mod p × q ) ≡ m e k × φ ( p × q ) + 1 e ( mod p × q ) {\displaystyle m\equiv c^{d}{\pmod {p\times q}}\equiv m^{e^{d}}{\pmod {p\times q}}\equiv m^{e^{k\times {\varphi (p\times q)+1} \over {e}}}{\pmod {p\times q}}} The equation shows the equivalence holds.and the progress Padding schemes When used in practice, RSA must be combined with some form of padding scheme , so that no values of M result in insecure ciphertexts. RSA used without padding may have some problems: The values m = 0 or m = 1 always produce ciphertexts equal to 0 or 1 respectively, due to the properties of exponentiation. When encrypting with small encryption exponents (e.g., e = 3) and small values of the m, the (non-modular) result of m e {\displaystyle m^{e}} may be strictly less than the modulus n. In this case, ciphertexts may be easily decrypted by taking the eth root of the ciphertext with no regard to the modulus. RSA encryption is a deterministic encryption algorithm. It has no random component. Therefore, an attacker can successfully launch a chosen plaintext attack against the cryptosystem. They can make a dictionary by encrypting likely plaintexts under the public key, and storing the resulting ciphertexts. The attacker can then observe the communication channel. As soon as they see ciphertexts that match the ones in their dictionary, the attackers can then use this dictionary in order to learn the content of the message. In practice, the first two problems can arise when short ASCII messages are sent. In such messages, m might be the concatenation of one or more ASCII-encoded character(s). A message consisting of a single ASCII NUL character (whose numeric value is 0) would be encoded as m = 0, which produces a ciphertext of 0 no matter which values of e and N are used. Likewise, a single ASCII SOH (whose numeric value is 1) would always produce a ciphertext of 1. For systems which conventionally use small values of e, such as 3, all single character ASCII messages encoded using this scheme would be insecure, since the largest m would have a value of 255, and 2553 is less than any reasonable modulus. Such plaintexts could be recovered by simply taking the cube root of the ciphertext. To avoid these problems, practical RSA implementations typically embed some form of structured, randomized padding into the value m before encrypting it. This padding ensures that m does not fall into the range of insecure plaintexts, and that a given message, once padded, will encrypt to one of a large number of different possible ciphertexts. The latter property can increase the cost of a dictionary attack beyond the capabilities of a reasonable attacker. Standards such as PKCS have been carefully designed to securely pad messages prior to RSA encryption. Because these schemes pad the plaintext m with some number of additional bits, the size of the un-padded message M must be somewhat smaller. RSA padding schemes must be carefully designed so as to prevent sophisticated attacks. This may be made easier by a predictable message structure. Early versions of the PKCS standard used ad-hoc constructions, which were later found vulnerable to a practical adaptive chosen ciphertext attack . Modern constructions use secure techniques such as Optimal Asymmetric Encryption Padding (OAEP) to protect messages while preventing these attacks. The PKCS standard also has processing schemes designed to provide additional security fo Prime Numbers, Factorization, and their Relationship with Encryption ​ ​ ​ N ​ ​ THE RISE OF NERD ​ ​ NETHERLANDS< AMSTERDAM. {2:THE EXPERIMENT OF NERD.} ​ ​ #THE EXPERIMENT OF NERD: PRE-RELEASING THE xBORDER PLATFORM. ​ \ ​ TAKE THIS UNIQUE CHAN ​ ACKING ALL FAMOUS VIRUSSCANNERS WHITEPAPER / PDF ​ ​ ​ NETHERLANDS< AMSTERDAM. {2:THE EXPERIMENT OF NERD.} ​ ​ #THE EXPERIMENT OF NERD: PRE-RELEASING THE xBORDER PLATFORM. ​ \ ​ TAKE THIS UNIQUE CHAN ​ ​ EPISODE 1: 2019 ​ THE RISE OF NERD IN THE WORLD OF IA SOFTWARE IS CHANGING, VIRUSSCANNERS PROTECTING YOUR SYSTEMS 'BRAIN" IN A VM CKOUD, PINPELINED TO YOU ENCRYPTED BY OUR x-11 NIGHTSHADE 524SHA BLOCKCHAIN. PROTOCOL. THE FUTRUE OF MALWARE PROTECTION. STORED IN AMSTERDAM, DATACENTER OF THE WORLD. ​ ​ ​ ​ INJECTING DLL DOWNLOAD INJECTOR SPECTRUM ANALYSING NERD SPECTRUM ANALYSER + SOFTWARE ​ WIFI, VLAN, WLAN, GSM EXPLAINED. ​ NETHERLANDS< AMSTERDAM. B​ PRE_RELEASE OF THE xBORDER PROJECT8. W ​ WE OFFER A PRE-RELEASE IN THE NETHERLANDS, TO JOIN OUR SYNDICATE. WE ​ PROGRAMMERS, PHYTHON,C++, VISUALB, VISUAL ARTISTS, GEEKS, NERDS, 3D DESIGNERS, GOVERNMENT WORKERS<, ​ ​ WORLDS FIRST BLOCK-CHAIN POWERED, API-INTELLIGENT E-COMMERCE NETWORK TO BE RELEASED CROWDFUNDED WORLDWIDE. ​ THE DEAL : ​ EXCLUSIVE PRE_RELEASED IN THE NETHERLANDS, THE MAYOR RELEASE, OF ALL 8 PROJECTS IS END JANUAR, ​ - DAILY MEETUPS IN AMSTERDAM - YOUR INPUT IS VALUED - GENERATE MONRE DIGISHARES - JOIN THE RELEASE TEAM. ​ WORKING IN SYNDICATE OUR TEAM WILL DEPLOY THE PROJECTS ONE BY ONE, AND SET THE DATE OF THE CROWDFUND, RELEASED IN THE UNITED STATES, SILIV 2019 ​ THE RISE OF NERD ​ ​ NETHERLANDS< AMSTERDAM. ​ ​ 2013, First Philosophy, After having been conceived as a science of the Artificial Intelligent,.. ​ ​ 2016, First Contact, ​ While working on my Projects, First Contact was made,.. ​ ​ 2017, First Contact, ​ Contact has been confirmed, Governments are Interested in the Platform,.. ​ ​ ​ 2018, Multi-Layers of API-Intelligent Sign-Cods, or Block-chains. ​ INERD was looking in MEETUPS and other Interesting places: NERD saw mostly MEETUPS reffering Block-Chain as a Currency, after Suckerberg and his magic idea of deploying Libra, (retard) , NERD, wntsto show the Worlds what Blockchain really is: Small Intelligent SIGNING of CODE. ( =010) 01,111,010, S, Like exatoshi, ment the Blockchain Satoshi=fouder of Blockchain Japan, ​ ​ ​ Block-chainj is just a 'HYPE WORD'for Intelligent Code Signing. Intelligent, in the Chain, Means There has to be an Response. Signing=Respons mjust be Included. (else it would be Smart Code, or ​ Blockchain or Intelligent Code Signing is the very Basic of a a New Age. o T Like Electriciry (or ELectra TESLA, Light EDISON -- Biggest Movement of Europeans to America. ) (Light) and before that Steam Pressure. (Carnagy Travel, Train)) ​ Followed by Mass Railroad Deployment East West US, foloowed by the Industrial Revolution. ​ Transformation TESLA, Electrra - TESLA - LIGHBULB EDISON -- Future Leap. : E ​ Internet, Computer Chip-- Software -- 2015/2019 DIscovery: Quantum Physica. \ ​ Intelligent Code Signing -- Nano Technology -- Quantum Physica --- Cybernetic Age ​ Cybernetics --- Bionic Technologies -- StarWars and Inifinite Life. ​ ​ ​ Human will not go FASTER than Light : He Will Bend Space Time, So the Result will be FASTER than LIGHT , but he will NOT travel faster than Light... GET IT ? ​ op ​ THere is no awnser for that . sorry. HA Hawkings says that everything will stop ​ ​ ​ ​ ​ ​ ​ 6 PATENTS @ UNITED STATES TRADEMARK&PATENT OFFICE USPTO, CODE 6. (READY Kyoto. FOR DEPLOY W) ​ https://trademarks.justia.com/owners/xborder-ltd-3727681/ ​ https://trademarks.justia.com/877/35/xvote-87735175.html ​ ​ WORLDS FIRST BLOCK-CHAIN POWERED, API-INTELLIGENT E-COMMERCE NETWORK TO BE RELEASED CROWDFUNDED WORLDWIDE. ​ THE DEAL : ​ EXCLUSIVE PRE_RELEASED IN THE NETHERLANDS, THE MAYOR RELEASE, OF ALL 8 PROJECTS IS END JANUAR, ​ - DAILY MEETUPS IN AMSTERDAM - YOUR INPUT IS VALUED - GENERATE MONRE DIGISHARES - JOIN THE RELEASE TEAM. ​ WORKING IN SYNDICATE OUR TEAM WILL DEPLOY THE PROJECTS ONE BY ONE, AND SET THE DATE OF THE CROWDFUND, RELEASED IN THE UNITED STATES, SILIV Start - Homepage - Landingspage - xBORDER CROWDFUND AI NETWORK CRYPTO CURRENCY INTELLIGENT VIRTUAL CLOUD SECURED ENCRYPTED NETWORK SYSTEM Ж THE BLUEPRINT XBORDER Patents USPTO Ж BO-X Project 8 - Chapter 1 : Visions xBORDER NETWORK BO-X Project 8 ​ ​ xBorder, a Blockchain based API-controllable (API-X) Cloud Network (Cloud-X) that contains multiple configurable Nodes, whom are controlled by its Node-masters. Project Xborder contains 8 Project-layers that are user-configurable and will be interconnected by Blockchain based Sky-X contracts. ​ ​ ​ BO-X = BLOCK-X + CLOUD-X + API-X + SANDBx ​ BLOCK-X , Blockchain Based Interconnecting Ruling System. ​ CLOUD-X , Secured Cloud Network. ​ API-X , API-Network that configures, deploys, runs & utilizes End-Points, Apps, authorizes contracts, websites. ​ SANDBx , Multi-Manager SANDBx, operates as a VPN Manager, creates virtual secured pipelines. ​ ​ ​ ​ I would like to meet Geeks & Nerds whom are interested in Cloud and Crypto Layers, Technological Development and Star-trek. in the xBORDER Network, Virtual Application that is Bendable in many configurations & (Bender!) applications ​ My mission is to Rise and Expand this project, media-wise (TV, Events, etc.) with the Grace of a Crowd-Fund open a Flag-ship Store in Amsterdam and Show the world that xBorder Platform was Born to be Global. ​ With 5 patents pending at USPTO Patents US and an Energy source from the Future, xBORDER has the Power and Creativity to become a Visionary in Blockchain based platforms. ​ Set: xBORDER will work fully transparent and fully open source. Set: Many developing Teams are currently working on improved, fast and Non-Energy-Consuming setups of "Scripting of Contracts", or making the secured calculations with as-less-as-possible-energy, however, for commercial deployment these Calculations are not fast enough. Making a Payment or Transcript, a Vote ( X-VOTE !), an Authorization, or whatever have to be Instant, that is, for commercial use. ​ ​ xBORDER Project 8, combines, experiments, develops & integrates, multi-layers or Cloud Based Software Programs like Acronis System Sync, NORD VPN's Network, WIX's CORVID Api Based Code-HTML Platform, and many more to come. ​ Experimenting, Negotiating, Deploying, small pieces of software, step-by-step an Ultiumate Intelligent Cloud based API-Network will Rise and with the Platforms so we can build the Ultimate Intelligent Smart API -Network. continue to implemetations of Softwarewe'll try to.. ​ ​ Visions, Visions of rockets that will reach for the Stars .. ​ ​ P. Oldenburger I NTELLIGENT NEXT LEVEL E-COMMERCE ​ APIX APIX WELCOME TO THE FUTURE OF BUSINESS xBORDER Project 8 - Chapter 1 Visions Welcome, أ , ברוך הבWillkommen, هلا بك, Welkom, 欢迎欢迎, ようこそ, Bienvenue, 어서 오십시오, NERD BO-X Intri NERD-RF Patents Plans & Pricing Courses All my Life I had Visions, Visions of building Robots that would reach for the Stars ​ Peter Willem Jacub Oldenburger xBORDER Project 8, Project Infinity. ​ ​ xBORDER focuses on deploying Business Concepts with Advance to realize dreams of self-reliance, entrepreneurship, creativity, and to independence. Fully API-Enhanced Intelligent Networks deployed in Virtual Cloud Environments. Controllable from the xBORDER Network by its Admins and Controllers, every Project is configurable through Block chain block-chain contracts deployed in Cloud-X and X-voted by its owners. Projects are configurable by its owners, where ever you are, you can run a multi - million dollar emporium trough the xBORDER Network. The Ultimate API-Enhanced Intelligent Platform. ​ ​ ​ ​ ​ ​ ​ xBORDER is a leader in search engine optimization and placement. ​ ​ xBORDER Search Agency offers cutting edge search engine marketing and placement solutions. ​ ​ xBORDER search solution captures an individual at the moment they view their query result, creating profound and immediate opportunities. ​ ​ ​ xBORDER provides a full array of Web design and eCommerce solutions including Google SERP, SEA, SEO, search engine marketing (SEM), pay-per-click (PPC) management, affiliate program management, call center services, back-end order management, print design, and consulting. ​ ​ ​ xBORDER devises efficient systems that integrate workers, machines, materials, information, and energy to make a product. Clothing, Cosmetics, Supermarket Assortments and more. ​ ​ ​ xBORDER Project Platform, Stay Up-To-Day with our Interactive Project Platform where ever you are and when you want. You can Adjust, Add, Delete, Change and Configurate your Project Online. ​ ​ ​ ​ Contact us for an Introduction and what we can do for your Business. ​ ​ ​ ​ ​ ​ Xborder Project Block-Chain Crypto Network API Network Events Blog Site-Index Contact Dark Language FAQ Crowd-Funding Cloud-X Cryptocurrency Patents US News Forum Whitepaper Phone Light Font Big Login Whitepaper Project 8 Click links for demo's, read Whitepaper to white the paper. The Singularity TRise of the Machines XBo XBo XBo Past, Present, Future xBorder Index ​ True Events Blog Daily Forum Talk Hot News ​ ​ ​ Member Login Platform Sneak Peak ​ ​ 2020: xBorder Project8 ​ xBorder Network Platform 2021: xBorder xBlockchain xBorder's Cloud-X Megastore.com Book-Go.com SexShop.app Sandbx KiX ​ ​ ​ ​ ​ ​ xBorder Index ​ True Events Blog Daily Forum Talk Hot News ​ ​ ​ Member Login Platform Sneak Peak ​ ​ 2020: xBorder Project8 ​ xBorder Network Platform 2021: xBorder xBlockchain xBorder's Cloud-X Megastore.com Book-Go.com SexShop.app Sandbx KiX ​ ​ ​ ​ ​ ​ Xborder Small Product Box Available Now, will be implemented

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Project Xborder contains 8 Project-layers that are user-configurable and will be interconnected by Blockchain based Sky-X contracts. ​ ​ ​ BO-X = BLOCK-X + CLOUD-X + API-X + SANDBx ​ BLOCK-X , Blockchain Based Interconnecting Ruling System. ​ CLOUD-X , Secured Cloud Network. ​ API-X , API-Network that configures, deploys, runs & utilizes End-Points, Apps, authorizes contracts, websites. ​ SANDBx , Multi-Manager SANDBx, operates as a VPN Manager, creates virtual secured pipelines. ​ ​ ​ ​ I would like to meet Geeks & Nerds whom are interested in Cloud and Crypto Layers, Technological Development and Star-trek. in the xBORDER Network, Virtual Application that is Bendable in many configurations & (Bender!) applications ​ My mission is to Rise and Expand this project, media-wise (TV, Events, etc.) with the Grace of a Crowd-Fund open a Flag-ship Store in Amsterdam and Show the world that xBorder Platform was Born to be Global. ​ With 5 patents pending at USPTO Patents US and an Energy source from the Future, xBORDER has the Power and Creativity to become a Visionary in Blockchain based platforms. ​ Set: xBORDER will work fully transparent and fully open source. Set: Many developing Teams are currently working on improved, fast and Non-Energy-Consuming setups of "Scripting of Contracts", or making the secured calculations with as-less-as-possible-energy, however, for commercial deployment these Calculations are not fast enough. Making a Payment or Transcript, a Vote ( X-VOTE !), an Authorization, or whatever have to be Instant, that is, for commercial use. ​ ​ xBORDER Project 8, combines, experiments, develops & integrates, multi-layers or Cloud Based Software Programs like Acronis System Sync, NORD VPN's Network, WIX's CORVID Api Based Code-HTML Platform, and many more to come. ​ Experimenting, Negotiating, Deploying, small pieces of software, step-by-step an Ultiumate Intelligent Cloud based API-Network will Rise and with the Platforms so we can build the Ultimate Intelligent Smart API -Network. continue to implemetations of Softwarewe'll try to.. ​ ​ Visions, Visions of rockets that will reach for the Stars .. ​ ​ P. Oldenburger xBORDER Project 8 - Chapter 1 Visions Welcome, أ , ברוך הבWillkommen, هلا بك, Welkom, 欢迎欢迎, ようこそ, Bienvenue, 어서 오십시오, NERD BO-X Intri NERD-RF Patents Plans & Pricing Courses All my Life I had Visions, Visions of building Robots that would reach for the Stars ​ Peter Willem Jacub Oldenburger xBORDER Project 8, Project Infinity. ​ ​ xBORDER focuses on deploying Business Concepts with Advance to realize dreams of self-reliance, entrepreneurship, creativity, and to independence. Fully API-Enhanced Intelligent Networks deployed in Virtual Cloud Environments. Controllable from the xBORDER Network by its Admins and Controllers, every Project is configurable through Block chain block-chain contracts deployed in Cloud-X and X-voted by its owners. Projects are configurable by its owners, where ever you are, you can run a multi - million dollar emporium trough the xBORDER Network. The Ultimate API-Enhanced Intelligent Platform. ​ ​ ​ ​ ​ ​ ​ xBORDER is a leader in search engine optimization and placement. ​ ​ xBORDER Search Agency offers cutting edge search engine marketing and placement solutions. ​ ​ xBORDER search solution captures an individual at the moment they view their query result, creating profound and immediate opportunities. ​ ​ ​ xBORDER provides a full array of Web design and eCommerce solutions including Google SERP, SEA, SEO, search engine marketing (SEM), pay-per-click (PPC) management, affiliate program management, call center services, back-end order management, print design, and consulting. ​ ​ ​ xBORDER devises efficient systems that integrate workers, machines, materials, information, and energy to make a product. Clothing, Cosmetics, Supermarket Assortments and more. ​ ​ ​ xBORDER Project Platform, Stay Up-To-Day with our Interactive Project Platform where ever you are and when you want. You can Adjust, Add, Delete, Change and Configurate your Project Online. ​ ​ ​ ​ Contact us for an Introduction and what we can do for your Business. ​ ​ ​ ​ ​ ​ Xborder Project Block-Chain Crypto Network API Network Events Blog Site-Index Contact Dark Language FAQ Crowd-Funding Cloud-X Cryptocurrency Patents US News Forum Whitepaper Phone Light Font Big Login Whitepaper Project 8 Click links for demo's, read Whitepaper to white the paper. The Singularity TRise of the Machines XBo XBo XBo Past, Present, Future xBorder Index ​ True Events Blog Daily Forum Talk Hot News ​ ​ ​ Member Login Platform Sneak Peak ​ ​ 2020: xBorder Project8 ​ xBorder Network Platform 2021: xBorder xBlockchain xBorder's Cloud-X Megastore.com Book-Go.com SexShop.app Sandbx KiX ​ ​ ​ ​ ​ ​ xBorder Index ​ True Events Blog Daily Forum Talk Hot News ​ ​ ​ Member Login Platform Sneak Peak ​ ​ 2020: xBorder Project8 ​ xBorder Network Platform 2021: xBorder xBlockchain xBorder's Cloud-X Megastore.com Book-Go.com SexShop.app Sandbx KiX ​ ​ ​ ​ ​ ​

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