“Shameful it is to say, yet the common herd, if only we admit the truth, value friendships by their profit.”

Source: The Secret Oral Teachings in the Tibetan Buddhist Sects (1964)

Source: The Art of War, Chapter IV · Disposition of the Army

Section 83
The Passionate State Of Mind, and Other Aphorisms (1955)

Source: Daring Greatly: How the Courage to Be Vulnerable Transforms the Way We Live, Love, Parent, and Lead

Source: Global Brain: The Evolution of Mass Mind from the Big Bang to the 21st Century (2000), Ch.8 Reality is a Shared Hallucination

Source: The Last Song

Possible Iran False Flag In Gulf Of Oman, With The US Already Caught In A Lie & Israel Attacks Syria, Ryan Cristian, The Last American Vagabond, https://www.youtube.com/watch?v=yAiNqq14UF4 Video: 1 hour 14 mins, 18 secs, (13 June 2019)

Know More News About War with Iran, Ron Paul and Daniel McAdams, Ron Paul Liberty Report, soundbite from the Ron Paul Liberty Report on Adam Green's Know More News https://www.youtube.com/watch?v=9XDoDTYhLL4 Video: 37 mins, 34 secs, (17 June 2019)
2019

Weapons of Mass Instruction: A Schoolteacher's Journey Through the Dark World of Compulsory Schooling (2008)
Source: Weapons of Mass Instruction: A Schoolteacher's Journey Through the Dark World of Compulsory Schooling, New Society Publishers (2013) pp. xix-xx

Opera Omnia, ser. 1, vol. 2, p. 459 Spcimen de usu observationum in mathesi pura, as quoted by George Pólya, Induction and Analogy in Mathematics Vol. 1, Mathematics and Plausible Reasoning (1954)
Context: It will seem a little paradoxical to ascribe a great importance to observations even in that part of the mathematical sciences which is usually called Pure Mathematics, since the current opinion is that observations are restricted to physical objects that make impression on the senses. As we must refer the numbers to the pure intellect alone, we can hardly understand how observations and quasi-experiments can be of use in investigating the nature of numbers. Yet, in fact, as I shall show here with very good reasons, the properties of the numbers known today have been mostly discovered by observation, and discovered long before their truth has been confirmed by rigid demonstrations. There are many properties of the numbers with which we are well acquainted, but which we are not yet able to prove; only observations have led us to their knowledge. Hence we see that in the theory of numbers, which is still very imperfect, we can place our highest hopes in observations; they will lead us continually to new properties which we shall endeavor to prove afterwards. The kind of knowledge which is supported only by observations and is not yet proved must be carefully distinguished from the truth; it is gained by induction, as we usually say. Yet we have seen cases in which mere induction led to error. Therefore, we should take great care not to accept as true such properties of the numbers which we have discovered by observation and which are supported by induction alone. Indeed, we should use such discovery as an opportunity to investigate more exactly the properties discovered and to prove or disprove them; in both cases we may learn something useful.