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050-ENVCSE01 | CSE RSA enVision Essentials (new update)

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050-ENVCSE01 - CSE RSA enVision Essentials (new update) - braindump

Vendor RSA
Exam Number 050-ENVCSE01
Exam Name CSE RSA enVision Essentials (new update)
Questions 97 Q & A
Recent Update October 17, 2018
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050-ENVCSE01 exam Dumps Source : CSE RSA enVision Essentials (new update)

Test Code : 050-ENVCSE01
Test Name : CSE RSA enVision Essentials (new update)
Vendor Name : RSA
Q&A : 97 Real Questions

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a way to Create Codes That Even the NSA Can’t destroy | killexams.com Real Questions and Pass4sure dumps

NSA security lock

In a outdated publish I described mathematicians’ ongoing seek key residences of prime numbers. That effort may appear to belong completely within the realm of pure arithmetic; however fantastically, the magnitude of primes goes far past the abstruse obsessions of ivory-tower mathematicians. really, using leading numbers underlies some of the most dramatic pursuits in the information these previous weeks: the story in the back of Edward Snowden’s revelations that the national security company (NSA) is snooping on the communications of both americans and European diplomats.

while the Europeans have protested about their inside communications being intercepted by using the NSA—paradoxically—the tools that possible use for insurance plan from spying by way of anybody are with ease accessible on-line, in the knowledgeable literature, and in publicly-accessible manuals and textbooks. These methods all count on artful uses of prime numbers.

The essentials of these thoughts are far from new. The foundations of a application to create codes so effective that they could not be broken besides the fact that an eavesdropper had been to use the complete available worldwide computing vigour have been laid greater than 35 years in the past. The yr 1976 noticed the development of the Diffie-Hellman key change components (named after Whitfield Diffie and Martin Hellman; the names Ralph Merkle, James Ellis, Clifford Cocks, and Malcolm Williamson are sometimes also associated with it); and here, 1977, witnessed the look of the RSA algorithm. each strategies have advanced over the last three and a half many years, but information about their extensions is additionally easily attainable to anyone.

How do these techniques work? i'll explain both methods right here—always in a simplified approach. (those drawn to discovering more can examine one of the crucial articles within the links that seem all the way through this publish.)

Alice sends Bob a secret message

The Diffie-Hellman key alternate theory has been described in a transparent and concise means the usage of an analogy by Terence Tao, whose work on prime numbers i mentioned in my old post. The idea is as follows. Alice desires to ship Bob a secret message (cryptographers choose to use “from Alice to Bob” as an alternative of the mundane “from A to B”) and she desires to avoid Eve (the “eavesdropper”) from reading it. So Alice locations the message in a container, puts a very good lock on it, keeps the key, and sends the package to Bob. (If Alice were to separately send Bob the key, there can be an opportunity that Eve could intercept each the equipment and the key.)

Bob has no key to Alice’s lock. So what he does instead is to position his personal lock on the field. And he now sends the package again to Alice, locked twice: the usage of both her lock and his. Alice gets the kit, removes her personal lock the usage of her key, and then sends the field, nonetheless protected because it bears Bob’s lock, back to Bob. Now Bob makes use of his key, opens the field, and receives the message! every grownup right here used his or her own lock and key—and yet a message was handed completely safely from Alice to Bob.

The digital version

This conception is carried out digitally within the Diffie-Hellman key alternate. The message to be despatched from Alice to Bob is a secret quantity, call it n. Alice’s “key” is an exponent, a, which she chooses, after which makes use of it to raise n to. So the “locked container with the message” that Alice sends Bob is na. Bob has his personal “key,” which is a couple of his personal identifying, b, that he makes use of as an exponent. He doesn’t be aware of n or a, however he has na, which he bought from Alice, so he raises this number to the vigor b. He thus sends Alice the “field with the two locks”: nab. Alice’s the use of her own key to open her own lock skill her taking the ath root of nab, which, from the standard math of exponents, we comprehend offers her nb, which she now sends back to Bob. the use of his “key,” his exponent b, Bob takes the bth root of nb, and he as a result obtains the key quantity n that Alice wanted to carry to him.

creating more advantageous codes with primes

it is feasible to send a secret number from Alice to Bob as I just described, and if the numbers are significant ample, one would have an inexpensive chance that the number could now not be deduced via Eve. In reality, despite the fact, contemporary implementations of the Diffie-Hellman key change use extra sophisticated features to make it more complex to break the code. And the secret quantity is not despatched from Alice to Bob, but reasonably deduced by way of both of them using the method nab (which, of path, is also equal to  nba).

Alice and Bob opt for a major quantity, which they count on may also be commonly used to Eve, or to anybody on this planet. Let’s say that this number is eleven. They then do all calculations using the mathematical multiplicative neighborhood of integers modulo eleven (like a clock going round to 12 after which starting from 1, this neighborhood starts to count again after achieving 11). They also choose a base, and let’s suppose it's the number 5. Alice then chooses her secret number, say 3. Independently, Bob chooses his secret number, 4.

Alice raises the generally-agreed-on base of 5 to the vigor of her secret number 3, and does the calculation modulo eleven. She gets:  fifty three = a hundred twenty five, however 125 modulo 11 is four (it’s the the rest of dividing a hundred twenty five via 11, which gives eleven and a remainder of four—it acts like sixteen hours in a clock, however this clock is in response to eleven as opposed to 12). She sends Bob the answer, the number 4. take into account that Bob had chosen a secret variety of four, so he raises the four he received from Alice to the 4th energy, modulo 11, and this gives him forty four = 256, however 256 modulo 11 is 3 (as a result of eleven×23 = 253, leaving the remainder three), which is his final reply.

Alice gets from Bob the long-established 5 that they had both agreed on, however now raised to the vigour of his secret quantity, 4, modulo 11, which is 625 modulo 11, which is 9 (as 11×fifty six = 616, leaving a the rest of 9). She then raises this quantity to the vigour of her secret variety of three, once again doing this calculation modulo 11. She gets the equal quantity that Bob bought, three (because ninety three = 729, however modulo eleven it is 3, on the grounds that eleven×66 = 726, which leaves a the rest of three).

using this complex modular arithmetic in response to a chief quantity, but basically elevating a host to hidden powers as within the old section, Alice and Bob set up a common secret number, in this instance, three. Modular arithmetic using leading numbers helps make the algorithm lots greater elaborate to decipher through an eavesdropper.* in fact, the prime number is colossal, and so are the different numbers. When Alice and Bob use secret numbers one hundred digits lengthy, the standard number collectively deduced via Alice and Bob cannot be discovered via Eve although she has entry to the entire world’s obtainable computing vigor.

once Alice and Bob have established a typical secret quantity, they could use it as a key to encrypt messages from one to the other and will have a high likelihood that their conversation should not deciphered via an outsider.

Two keys are better than one

The year after the Diffie-Hellman algorithm become published, three lecturers then working at MIT—Ron Rivest, Adi Shamir, and Leonard Adelman—came up with a superb theory for encrypting messages. What they tried to do became to evade the stage in which Alice and Bob should create a standard secret quantity, because this stage slows down the verbal exchange between them.

The three MIT scientists developed the proposal of a pair of keys: a public key and a private key, which might be then collectively used for communicating secret messages. the general public key may also be published and well-known to all. Its use saves time. The private key's a secret that Bob keeps, permitting him to decipher coded messages from Alice (or from any individual who is aware of his public key). Bob publishes his public key, which is a large number. This quantity is acquired when he multiplies collectively two very gigantic prime numbers, generic best to him (they constitute his inner most key). When Alice wants to send Bob a secret message, she encrypts it the use of his common public key. but with a purpose to decrypt the message, one would should be aware of Bob’s inner most key, which is the two leading numbers he had used to create his publicly-typical key. Supposedly, handiest Bob can do that.

Encrypting and decrypting messages using the RSA algorithm is a sophisticated mathematical system that relies on modular arithmetic and prime numbers similarly to the manner they're used in the description of the Diffie-Hellman system above. however is extra sophisticated so that it might enable deciphering the usage of most effective the inner most key. the general public key on my own is pointless for decoding the RSA code.

The primary point of RSA is the fact that the public key consists of the made of two very colossal unknown prime numbers. It so occurs that factoring a bunch into its top accessories is very complex when the primes are giant. (35 = 7×5, a made of two primes, is easy; but forty six,324,637 = 5,881 × 7,877 is tougher, and primes used in RSA encryption are a lot higher still.) It is this truth by myself that maintains Eve in the dead of night. She knows the fabricated from the two leading numbers—but she will be able to’t effortlessly (and hopefully now not at all) deduce what the two primes are!

The RSA problem

appropriate after the RSA system turned into invented, Martin Gardner posted in Scientific American an encrypted message and a huge RSA quantity, with 129 digits, that become the made from two primes. He challenged his readers to wreck the code, offering a $one hundred prize. It took 17 years for the number to be factored and the message deciphered. This become a relatively brief duration of time—many had expected that it would take an enormously long term, and Rivest, Shamir, and Adelman had jested that it might take several “quadrillion years.” The complex operation become performed the usage of dispensed computing with thousands of computer systems all over performing ingredients of the conventional calculation—as a result demonstrating the energy of such an strategy.

RSA security, headquartered by means of the teachers, has on account that published a few similar numbers, and for a time there became a money prize offered for his or her factoring into pairs of primes, which the enterprise in consequence withdrew. by way of now, some of these challenges had been met via mathematicians using allotted computing. right here is one problem that continues to be striking, an RSA number with 210 digits, that has certainly not yet been factored into two primes:

RSA-210 = 245246644900278211976517663573088018467026787678332759743414451715061600830038587216952208399332071549103626827191679864079776723243005600592035631246561218465817904100131859299619933817012149335034875870551067

undoubtedly, the larger the number to be factored, the longer the time obligatory to break it right into a pair of primes. beyond a certain size (in decimal digits), the RSA code becomes impregnable and for this reason any message according to it undecipherable (in a fairly finite length of time) with the aid of an eavesdropper. The RSA algorithm is regularly occurring nowadays in information superhighway safety.

NSA’s makes use of and abuses of encryption

In adopting requisites for encryption in the united states, and for exporting encryption products, the NSA has pushed for, and succeeded in imposing, criminal limits on the measurement of the numbers utilized in RSA coding, in order that—with its supercomputers—it would be capable of decipher any message in accordance with it. possibly, the Europeans are not bound by means of these restrictions, and their cryptanalysts should were in a position to with no trouble devise an unbreakable RSA code (through opting for primes which are gigantic adequate) for use in events European diplomatic communications as well as preserving their computer systems from hacking.

And as background has proven, supercomputers are much less helpful than wide-ranging international allotted computing for breaking advanced codes—however with the aid of its very nature, the NSA may in no way make use of the latter. even so, the most recent revelations seem to point out that one of the most functions of NSA searches is in fact to identify americans or entities that use encryption of their communications. in that case, the entire extra reason behind the ecu governments to use centered, Western, superior codes, to be able to set themselves apart from terrorist entities, whose codes would always seem distinct. this might in fact aid the NSA concentrate on deciding on real threats in preference to losing elements on intercepting Brussels messages reminiscent of: “Pierre, Italian or chinese for lunch these days? Yours, Hans.”

hence we find ourselves the place we do now, in an palms race of encryption and decryption, a world in which pure mathematics performs the important thing role in helping invent improved and improved codes. because the codes develop into extra refined, so do the code-breakers, and the cycle perpetuates itself. what is so striking is that codes that have been considered completely unbreakable just a few a long time in the past do develop into breached because the know-how improves—but then once more, those designing new encryption methods, on both sides, use ever extra advanced math to preserve a step forward of their pursuers.

*There are two decent motives for the use of modular arithmetic. the primary is that it acts as a many-to-one characteristic, in the feel that many numbers, when divided by using a prime, will supply the same remainder—for that reason making Eve’s lifestyles plenty extra complicated (she can’t uniquely reconstruct Alice and Bob’s secret numbers). the usage of the clock illustration, if she should still overhear that a meeting is to take area at 1 o’clock, she couldn’t inform if it’s a.m. or p.m., or which day. The second reason is that it puts a cap on the measurement of numbers concerned when the use of exponentials, seeing that (with the aid of definition!) devoid of modular arithmetic these numbers grow “exponentially,” and will make computations intractable.

graphic courtesy Maksim Kabakou / Shutterstock


In focal point: hazard intelligence in the private and public sectors | killexams.com Real Questions and Pass4sure dumps

The In focal point mini-series examines more closely considerations and issues of significance to federal agencies and contractors. each month, Federal news Radio speaks with key stakeholders to more suitable understand challenges and alternatives. This month makes a speciality of Cybersecurity risk Intelligence.

The perspective that RSA’s chief expertise officer Zulfikar Ramzan dropped at the table is the capability to position the cybersecurity danger intelligence dialogue inside groups in viewpoint with the commercial world.  He reinforced the concept of a dichotomy in the world of hazard intelligence.  there's a balance in the need for believe and pace, however frequently times organizations require protracted reviews.

Zulfikar commented that the business world is littered with most of the same challenges that the federal world faces. The simple one is ability.  It has been estimated that there an estimated 1 million jobs available in cybersecurity.

        insight by using the Anomali: Justice branch, DODIN, DHS and IT-ISAC explore cyber possibility intelligence in this free webinar.

Host

JOHN pix FotoFlexer_Photo

JOHN pix FotoFlexer_Photo

John Gilroy, Host of Federal Tech talk, Federal news Radio

John Gilroy has been a member of the Washington D.C. expertise group for over twenty years. In 2007 he all started weekly interviews on Federal information Radio referred to as “Federal Tech speak with John Gilroy.”   His 428 interviews gives the groundwork for ecocnomic referral business. In 2009 he created a a success breakfast club of outdated radio guests referred to as The technology leadership Roundtable. He has been instrumental in two of his guests forming their personal radio shows:  Derrick Dortch with “Fed entry” and Aileen Black and Gigi Schumm with “girls in Washington.”

In 2011 he all started instructing a course in social media advertising at Georgetown university; in March of 2014, John won the Tropaia Award for unbelievable faculty.  John conducts month-to-month company working towards for colossal groups on a way to leverage social media to generate profits.

        Is the office of Personnel management having a midlife disaster?

guest

zulfikar-ramzan[2]

zulfikar-ramzan[2]

Zulfikar Ramzan, Chief know-how Officer, RSA

Dr. Zulfikar Ramzan serves as the Chief technology Officer of RSA, the security Division of EMC. in this function, he's accountable for main the development of the enterprise’s know-how approach and bringing to market the improvements that help offer protection to RSA purchasers from the turning out to be number of superior threats. previous to becoming a member of RSA, Dr. Ramzan served as Chief technology Officer of Elastica and, previous that, as Chief Scientist of Sourcefire (received with the aid of Cisco in October 2013). before joining Sourcefire by way of its acquisition of Immunet in 2010, he changed into Technical Director of Symantec’s safety technology and Response division. In all of these roles, Dr. Ramzan has leveraged his knowledge across a lot of domains of cybersecurity and massive scale statistics analytics to deliver improvements to market that have included shoppers from a large range of threats to their information property.

Dr. Ramzan has co-authored over 50 technical articles, and two books together with Crimeware: realizing New attacks and Defenses, Addison-Wesley expert, 2008. He additionally has over 50 granted patents. Dr. Ramzan changed into chosen and served as standard Chair of Crypto 2010, the premier convention in the box of Cryptography. past that, he's a ordinary public speaker and has briefed both a lot of media shops including the ny instances, Wall street Journal, linked Press, and Reuters as well as individuals of the united states Congress on cyber-protection developments and considerations. Dr. Ramzan has produced a number of online movies on cybersecurity tendencies that have together been viewed over a million instances and he has served as a visitor school for the educational non-income Khan Academy.

Dr. Ramzan holds a Ph.D. in Electrical Engineering and computer Science from the Massachusetts Institute of know-how. His doctoral guide changed into Professor Ronald L. Rivest, who co-headquartered RSA information safety.




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How to Create Codes That Even the NSA Can’t Break | killexams.com real questions and Pass4sure dumps

NSA security lock

In a previous post I described mathematicians’ ongoing search for key properties of prime numbers. That effort may seem to belong entirely within the realm of pure mathematics; but surprisingly, the importance of primes goes far beyond the abstruse obsessions of ivory-tower mathematicians. In fact, the use of prime numbers underlies some of the most dramatic events in the news these past weeks: the story behind Edward Snowden’s revelations that the National Security Agency (NSA) is snooping on the communications of both American citizens and European diplomats.

While the Europeans have protested about their internal communications being intercepted by the NSA—ironically—the tools that one can use for protection from spying by anyone are readily accessible online, in the professional literature, and in publicly-available manuals and textbooks. These methods all rely on clever uses of prime numbers.

The essentials of these techniques are far from new. The foundations of a program to create codes so powerful that they could not be broken even if an eavesdropper were to use the entire available worldwide computing power were laid more than 35 years ago. The year 1976 saw the development of the Diffie-Hellman key exchange method (named after Whitfield Diffie and Martin Hellman; the names Ralph Merkle, James Ellis, Clifford Cocks, and Malcolm Williamson are often also associated with it); and the following, 1977, witnessed the appearance of the RSA algorithm. Both methods have advanced over the past three and a half decades, but information about their extensions is also readily available to anyone.

How do these techniques work? I will explain both methods here—necessarily in a simplified way. (Those interested in learning more can read some of the articles in the links that appear throughout this post.)

Alice sends Bob a secret message

The Diffie-Hellman key exchange idea has been described in a clear and concise way using an analogy by Terence Tao, whose work on prime numbers I mentioned in my previous post. The idea is as follows. Alice wants to send Bob a secret message (cryptographers prefer to use “from Alice to Bob” instead of the mundane “from A to B”) and she wants to prevent Eve (the “eavesdropper”) from reading it. So Alice places the message in a box, puts a good lock on it, keeps the key, and sends the package to Bob. (If Alice were to separately send Bob the key, there would be a chance that Eve could intercept both the package and the key.)

Bob has no key to Alice’s lock. So what he does instead is to put his own lock on the box. And he now sends the package back to Alice, locked twice: using both her lock and his. Alice gets the package, removes her own lock using her key, and then sends the box, still safe because it bears Bob’s lock, back to Bob. Now Bob uses his key, opens the box, and gets the message! Each person here used his or her own lock and key—and yet a message was passed perfectly safely from Alice to Bob.

The digital version

This idea is implemented digitally in the Diffie-Hellman key exchange. The message to be sent from Alice to Bob is a secret number, call it n. Alice’s “key” is an exponent, a, which she chooses, and then uses it to raise n to. So the “locked box with the message” that Alice sends Bob is na. Bob has his own “key,” which is a number of his own choosing, b, that he uses as an exponent. He doesn’t know n or a, but he has na, which he got from Alice, so he raises this number to the power b. He thus sends Alice the “box with the two locks”: nab. Alice’s using her own key to open her own lock means her taking the ath root of nab, which, from the simple math of exponents, we know gives her nb, which she now sends back to Bob. Using his “key,” his exponent b, Bob takes the bth root of nb, and he thus obtains the secret number n that Alice wanted to convey to him.

Creating stronger codes with primes

It is possible to send a secret number from Alice to Bob as I just described, and if the numbers are large enough, one would have a reasonable probability that the number might not be deduced by Eve. In actuality, however, modern implementations of the Diffie-Hellman key exchange use more sophisticated elements to make it more difficult to break the code. And the secret number is not sent from Alice to Bob, but rather deduced by both of them using the formula nab (which, of course, is also equal to  nba).

Alice and Bob choose a prime number, which they assume can be known to Eve, or to anyone in the world. Let’s say that this number is 11. They then do all calculations using the mathematical multiplicative group of integers modulo 11 (like a clock going around to 12 and then starting from 1, this group starts to count again after reaching 11). They also choose a base, and let’s suppose it is the number 5. Alice then chooses her secret number, say 3. Independently, Bob chooses his secret number, 4.

Alice raises the commonly-agreed-on base of 5 to the power of her secret number 3, and does the calculation modulo 11. She gets:  53 = 125, but 125 modulo 11 is 4 (it’s the remainder of dividing 125 by 11, which gives 11 and a remainder of 4—it acts like 16 hours in a clock, but this clock is based on 11 rather than 12). She sends Bob the answer, the number 4. Recall that Bob had chosen a secret number of 4, so he raises the 4 he got from Alice to the 4th power, modulo 11, and this gives him 44 = 256, but 256 modulo 11 is 3 (because 11×23 = 253, leaving the remainder 3), which is his final answer.

Alice gets from Bob the original 5 they had both agreed on, but now raised to the power of his secret number, 4, modulo 11, which is 625 modulo 11, which is 9 (as 11×56 = 616, leaving a remainder of 9). She then raises this number to the power of her secret number of 3, again doing this calculation modulo 11. She gets the same number that Bob got, 3 (because 93 = 729, but modulo 11 it is 3, since 11×66 = 726, which leaves a remainder of 3).

Using this complicated modular arithmetic based on a prime number, but essentially raising a number to hidden powers as in the previous section, Alice and Bob establish a common secret number, in this example, 3. Modular arithmetic using prime numbers helps make the algorithm much more difficult to decipher by an eavesdropper.* In reality, the prime number is large, and so are the other numbers. When Alice and Bob use secret numbers 100 digits long, the common number jointly deduced by Alice and Bob cannot be learned by Eve even if she has access to all the world’s available computing power.

Once Alice and Bob have established a common secret number, they can use it as a key to encrypt messages from one to the other and should have a high probability that their communication will not be deciphered by an outsider.

Two keys are better than one

The year after the Diffie-Hellman algorithm was published, three academics then working at MIT—Ron Rivest, Adi Shamir, and Leonard Adelman—came up with a brilliant idea for encrypting messages. What they tried to do was to avoid the stage in which Alice and Bob must create a common secret number, since this stage slows down the communication between them.

The three MIT scientists developed the notion of a pair of keys: a public key and a private key, which are then jointly used for communicating secret messages. The public key can be published and known to all. Its use saves time. The private key is a secret that Bob keeps, allowing him to decipher coded messages from Alice (or from anyone who knows his public key). Bob publishes his public key, which is a large number. This number is obtained when he multiplies together two very large prime numbers, known only to him (they constitute his private key). When Alice wants to send Bob a secret message, she encrypts it using his known public key. But in order to decrypt the message, one would need to know Bob’s private key, which is the two prime numbers he had used to create his publicly-known key. Supposedly, only Bob can do this.

Encrypting and decrypting messages using the RSA algorithm is a complicated mathematical procedure that relies on modular arithmetic and prime numbers similarly to the way they are used in the description of the Diffie-Hellman system above. But it is more sophisticated so that it can allow deciphering using only the private key. The public key alone is useless for deciphering the RSA code.

The essential element of RSA is the fact that the public key is composed of the product of two very large unknown prime numbers. It so happens that factoring a number into its prime components is very difficult when the primes are large. (35 = 7×5, a product of two primes, is easy; but 46,324,637 = 5,881 × 7,877 is harder, and primes used in RSA encryption are much larger still.) It is this fact alone that keeps Eve in the dark. She knows the product of the two prime numbers—but she can’t easily (and hopefully not at all) deduce what the two primes are!

The RSA Challenge

Right after the RSA system was invented, Martin Gardner published in Scientific American an encrypted message and a large RSA number, with 129 digits, that was the product of two primes. He challenged his readers to break the code, offering a $100 prize. It took 17 years for the number to be factored and the message deciphered. This was a relatively short period of time—many had expected that it would take an exceedingly long time, and Rivest, Shamir, and Adelman had jested that it could take several “quadrillion years.” The complex operation was achieved using distributed computing with thousands of computers around the world performing parts of the general calculation—thus demonstrating the power of such an approach.

RSA Security, founded by the academics, has since published several similar numbers, and for a time there was a cash prize offered for their factoring into pairs of primes, which the company subsequently withdrew. By now, some of these challenges have been met by mathematicians using distributed computing. Here is one problem that is still outstanding, an RSA number with 210 digits, that has never yet been factored into two primes:

RSA-210 = 245246644900278211976517663573088018467026787678332759743414451715061600830038587216952208399332071549103626827191679864079776723243005600592035631246561218465817904100131859299619933817012149335034875870551067

Obviously, the larger the number to be factored, the longer the time needed to break it into a pair of primes. Beyond a certain length (in decimal digits), the RSA code becomes impregnable and therefore any message based on it undecipherable (in a reasonably finite length of time) by an eavesdropper. The RSA algorithm is widely used today in Internet security.

NSA’s uses and abuses of encryption

In adopting standards for encryption in the United States, and for exporting encryption products, the NSA has pushed for, and succeeded in implementing, legal limits on the size of the numbers used in RSA coding, so that—with its supercomputers—it would be able to decipher any message based on it. Presumably, the Europeans are not bound by these restrictions, and their cryptanalysts should have been able to easily devise an unbreakable RSA code (by choosing primes that are large enough) for use in routine European diplomatic communications as well as protecting their computers from hacking.

And as history has shown, supercomputers are less effective than wide-ranging worldwide distributed computing for breaking advanced codes—but by its very nature, the NSA could never employ the latter. On the other hand, the most recent revelations seem to indicate that one of the purposes of NSA searches is in fact to identify people or entities that use encryption in their communications. If so, all the more reason for the European governments to use established, Western, advanced codes, so as to set themselves apart from terrorist entities, whose codes would necessarily look different. This would actually help the NSA concentrate on identifying real threats rather than wasting resources on intercepting Brussels messages such as: “Pierre, Italian or Chinese for lunch today? Yours, Hans.”

Thus we find ourselves where we do now, in an arms race of encryption and decryption, a world in which pure mathematics plays the key role in helping invent better and better codes. As the codes become more sophisticated, so do the code-breakers, and the cycle perpetuates itself. What is so amazing is that codes that were considered absolutely unbreakable a few decades ago do become breached as the technology improves—but then again, those designing new encryption methods, on all sides, use ever more complicated math to keep a step ahead of their pursuers.

*There are two good reasons for using modular arithmetic. The first is that it acts as a many-to-one function, in the sense that many numbers, when divided by a prime, will give the same remainder—thus making Eve’s life much more complicated (she can’t uniquely reconstruct Alice and Bob’s secret numbers). Using the clock example, if she should overhear that a meeting is to take place at 1 o’clock, she couldn’t tell if it’s a.m. or p.m., or which day. The second reason is that it puts a cap on the size of numbers involved when using exponentials, since (by definition!) without modular arithmetic these numbers grow “exponentially,” and could make computations intractable.

Image courtesy Maksim Kabakou / Shutterstock


OTTR First to Provide Management Software for Immune Effector Cell (IEC) Cancer Treatment | killexams.com real questions and Pass4sure dumps

By Business Wire

Article Rating:

October 2, 2018 08:02 AM EDT  

OTTR, the leading provider of solid organ transplant and cellular therapy patient tracking software, is introducing a new module for immune effector cells (IEC) within its CompleteCellular solution. IEC is a promising category of cancer treatment — such as chimeric antigen receptor (CAR) T-cell therapy — that offers alternatives to patients who have a disease that is relapsed and/or refractory to standard treatment options, such as surgery, chemotherapy and radiation therapy.

“With the growth of next-generation cancer treatments such as IEC-based therapies, clinical programs have been looking for suitable software solutions,” said Linda Laub, RN, MSN, MSHCI, vice president of the cellular therapy account at OTTR. “Our new module —one of the first of its kind designed specifically to support IEC — will help optimize patient safety and increase efficiency while facilitating regulatory compliance for IEC teams.”

The most common therapy utilizing IEC, CAR T-cell therapy, entails re-introduction of a strain of a patient’s own T cells — a type of white blood cell — after they have been genetically modified to specifically bind and kill the cancer cells.

While CAR T-cell therapy and other IEC therapies are distinct from bone marrow transplant (BMT), the patient care, management and regulations for these modalities bear many similarities. The treatments are complex and require lengthy and intense monitoring, resulting in the collection and tracking of large amounts of data for safety and regulatory purposes. For OTTR, with its well-known BMT management solutions, developing software for IEC was a logical step.

Find OTTR at Booth 219 at Cerner Health Conference, Oct. 8-11, Kansas City, Mo. To learn more about the newly launched IEC module and other complete transplant management solutions for improving patient care, managing workflows and creating operational efficiencies, visit OTTR at CHC or schedule a demo.

About OTTR

Since 1993, OTTR has provided transplant software solutions that improve the quality of patient care via workflow management to reduce operational costs. As the leading provider of solid organ transplant and cellular therapy patient tracking software, OTTR serves over 200 programs at more than 60 transplant centers in the U.S. and Canada, and also offers software solutions in the U.K., Saudi Arabia and Australia. OTTR’s English-language-based solutions are customized to support various international regulatory models. For more information, visit ottr.com.

Copyright © 2009 Business Wire. All rights reserved. Republication or redistribution of Business Wire content is expressly prohibited without the prior written consent of Business Wire. Business Wire shall not be liable for any errors or delays in the content, or for any actions taken in reliance thereon.

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