ĐẠO PHẬT LÀ TOÁN HỌC - Trang 30

“The concepts and the ideas, the reasonings good or bad, small or great, the workings of the minds of

all the beings of the three times: all this he knows perfectly through a singỉe movement of his mind.”

Thus, o monks, the Bodhisattva distinguished himselĩ by his superiority over alỉ the other young

Sakyas. And as they continued their contests - in jumping, in swimming, in running and all the rest - the

Bodhisattva again and again demonstrated his superiority...

3.

G.w. Leibniz. On the ultimate origination of things. Technical report, Publishers name, 1697. Reprinted in

G.H.R. Parkinson & M. Morris, 1973, Leibniz: Philosophical writings (pp. 136-144). London: J.M. Dent

& Sons.

4.

G.w. Leibniz. Principles of nature and of grace íbunded on reason. Technical report, 1714. Reprinted in

G.H.R. Parkinson & M. Morris, 1973, Leibniz: Philosophical writings (pp. 195-204). London: J.M. Dent

& Sons.

5.

Robert Davvkins. The God delusion. Houghton Miíílin, New York, 2006.

6.

Sam Harris. Letter to a Christian nation. A.A.Knopf, New York, 2006. P74

7.

Stephen Hawking. A Brief History of Time. Bantam Books, 1988. P129.

8.

Alexander Vilenkin. Birth of inílationary universes. Phys. Rev. D, 27:2848-2855, Jun 1983. doi: 10.1103/

PhysRevD.27.2848. URL http://link.aps.org/doi/10.1103/PhysRevD.27.2848,

9.

Slephen Hawking and Leonard Mlodinow. The Grand Design. Alnilin Books, 2012. P180.

10.

Brian Greene. The Fabric of the Cosmos: Space, Time, and the I' \ture ofReality. Knopl, New York, 2004.

P310

11.

Brian Greene. The Fabric of the Cosmos: Space, Time, and the texture of Reality. Knopf, New York,

2004. “Even if a cosmological llicory vere to make headway on this [Leibniz’s] question, we could nsk

why that particular theory - its assumptions, ingredients, and cquations - was relevant, thus merely

pushing the question of origin oiic step further back.” P310.

12

Torkel Franzén. GốdePs Theorem: An Incomplete Guide to Its Use and Abuse. A. K. Peters,

Wellesley, Mas- sachusetts, 2005. P38.

13

. D. Hilbert and p. Bernays. Grundlagen der Mathematik. Springer, Berlin, 1934.

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