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From: LawCounsels on 11 Aug 2010 01:52 Warm Greetings : Am pleased now in position Press Release to experienced reputable Forum members ( Atomic bomb was thought a 'Newtoninan' impossibility , didnt stop many trying ... latest Iranian as yet unsucessful attempt, N Korea much luckier , India /Pakistan did it kept confidential .... C# knowledge prefers ) : kindly please reply email/ fax will do : " I shall keep all disclosure re new generation data compression methods in commercial confidentiality , only ever to do only with prior written consent " will forward the mathematics basis overview & mathematics proofs , to begin 'profit shares' confidential collaborations/ further developments etc. this forms the 'rigorous' mathematics basis , like so called Einstein's maths overturned all Newtonian this to begin 1st familiarise with an invented discovered mathematical object [ mathematics proven by Australia NSW senior Maths Professor, & Polish mathematician independently ] whereby any 'random (or not)' N bits (iteration's input string ) with 2^N possibilities can ALWAYS INVARIABLE be complete covered represented by ONLY a few smaller number of lesser length bits_string of length N-1 or N-2 or N-3 ... N-P [ P around log(base2)[N] ] .... you would then definite able decide => near infinite data representations follows mathematically [ naturally ] Australian Professor was even more sceptical but am now content with this 'new Maths foundations discovered like 50 years late than could have been invented discovered then with Kind Regards, Intellectual Properties Holding International LTD eFAX : +001 484 3464116
From: LawCounsels on 13 Aug 2010 00:13
On 11 Aug, 06:52, LawCounsels <LawCouns...(a)aol.com> wrote: here is link to download a 'mathematics structure' encoding of a complete random 4,074 bits long file (a random chosen part of Mark Nelson's AMillionRandomDigits.bin challenge) http://www.box.net/shared/eyy2v28dbf download link's new discovered 'mathematics structure' endoded file's details .. in a file with N bits (sufficient large like 8Kbits onwards to 1Mbits) , assume the distributions of unique prefix '0's or '10' or '110' or '1110' ... or '111...10' (always ends with a '0') is standard binomial power (ie random) , BUT with added constraints/ restriction that the maximum length of '111....10' at any time could only be at most log(base2)[R] where R is the total # of bits from present bit position to the end Least Significant Bit position [ eg if bits_string is 0 111110 11110 10 0 10 110 10 0 10 0 10 0 0 ' then here 110 is the 13th bits , there can be no unique prefix of total# of bits length > log(base2)[R] at any time, where R is the bit position # of the unique prefix counting from end Least Significant position bit ....] .....so this is not simple regular usual normal binomial power series/ random distributions [ usual normal binomial power series/ random distributions is 'god gifted' not to be compressible] , but here there is added constraint/ restriction that eg '1110' ( of length 4 bits long) could not occur at position R = 15 or smaller (since log(base2) [R=15 or smaller value of R] will not allow unique prefix of total# of bits >= 4 to occur at position R < 16 ...... THIS IS IMMEDIATE APPARENT READY FURTHER VERY COMPRESSIBLE 4,073 bits 'constraint' 'mathematics structures' encoded (already 1 bit smaller) file , from input 'universal thought uncompressable' random 4,074 bits 'random' file |