November 2014 – Math Research of Victor Porton

November 30, 2014 porton

Two new theorems

I’ve proved the theorem: Theorem and are mutually inverse bijections between and funcoidal reloids. These bijections preserve composition. (The second

November 30, 2014 porton

Yahoo! I’ve proved this conjecture

Theorem for every composable funcoids and . See proof in this online article.

November 29, 2014 porton

Two conjectures proved

In this online article I’ve proved: Theorem and for every funcoid . and its easy consequence: Proposition and for every

November 29, 2014 porton

Yet three conjectures

Conjecture and for every funcoid . Conjecture for every composable funcoids and . Conjecture For every funcoid we have .

November 29, 2014 porton

A new theorem and a conjecture

I’ve just proved the following: Theorem for every funcoid . For a proof see this online article. I’ve also posed

November 28, 2014 porton

Some new definitions, propositions, and conjectures

I added to this online article the following definitions, propositions, and conjectures: Definition for reloid . Obvious for every reloid

November 27, 2014 porton

A new function which is a counter-example to a conjecture found

For this conjecture there was found a counter-example, see this online article. The counter-example states that for funcoid . This

November 26, 2014 porton

I’ve proved one more conjecture

I’ve proved yet one conjecture. The proof is presented in this online article. Theorem For every funcoid and filters ,

November 26, 2014 porton

Restricting a reloid to Gamma before converting it into a funcoid formula

I have just proved this my conjecture. The proof is presented in this online article. Theorem for every reloid .