Many people, when looking at a book or journal article on a field of mathematics with which they are unfamiliar, see only gibberish.

Unfortunately, some people then get the idea that, if they write gibberish, they are writing mathematics!

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- May 9th 2015, 12:53 PM #16

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- May 10th 2015, 02:19 AM #17

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## Re: M.S.

If you ask a task and you have no solution to the task, then something is wrong with the current math, and I offer you the method of possible solutions, you say that it's a fool. So please if you are nice to your knowledge of mathematics offers a process by which a decision ...

- May 10th 2015, 11:15 AM #18
## Re: M.S.

Here's an example of what I'm asking you for. Let's say we have the intervals $\displaystyle (-5, -3) \cup [-2, 0) \cup [1, 3] $. You can rewrite this in your notation. What else can your work do? Or is it just a way to rewrite the intervals?

-Dan

- May 11th 2015, 06:48 AM #19

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## Re: M.S.

$\displaystyle -2\underline{-1} -2\underline 1 2$

intended HallsofIvy , your knowledge of current mathematics (function point March 25th 2015, 06:26 AM )

that geometric object in the plane meets these requirements

a ) has six angles

b )the sum of the angles $\displaystyle 1080^o$

- has six angles $\displaystyle \angle ABC$ , $\displaystyle \angle BCA$ , $\displaystyle \angle CAB$ , $\displaystyle \angle DEF$ , $\displaystyle \angle EFD$ , $\displaystyle \angle FED$

- the sum of the angles $\displaystyle 1080^o$

program for computer Mathematica

Code:Options[plus1] = {"Output" -> "Standard"}; plus1[a_, b_, c_, OptionsPattern[]] := If[OptionValue["Output"] == "Standard", Identity, toEncoded]@ BitXor[a, c 2^b] fromEncoded[a_] := FromDigits[ Reverse[Flatten[ ConstantArray @@@ Transpose[{PadRight[{}, Length[a], {1, 0}], a}]]], 2] toEncoded[n_] := Length /@ Select[Split[Reverse@IntegerDigits[n, 2]], First[#] == 1 &] toEncoded[5] (*outputs {1,1}*) fromEncoded[{1,1}] (*outputs 5*) plus1[fromEncoded[{4, 2, 3, 2, 2}], 5, fromEncoded[{3, 2, 5}], "Output" -> "Nonstandard"]

- May 13th 2015, 11:18 PM #20

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## Re: M.S.

Theorem - The contact number is sorted horizontally only be a natural straight line that gives a natural straight line , when there are two (more) results merge

Proof - $\displaystyle 1\rightarrow 1 (\underline{s})$

$\displaystyle 4{+_3^{\underline0}}2=2$

$\displaystyle 4{+_3^{\underline1}}2=2$

$\displaystyle 4{+_3^{\underline2}}2=2$

$\displaystyle 4{+_3^{\underline3}}2=4$

$\displaystyle 4{+_3^{\underline4}}2=6$

$\displaystyle +_3 $- addition rule 3

(SM.) - no "addition rule 3 "

NOTE, the previous $\displaystyle +_3$ becomes $\displaystyle +_4$ , the previous$\displaystyle +_4$ becomes $\displaystyle +_5$

- May 14th 2015, 12:47 AM #21