“Three main points:1) The “destination” one must reach, that is, “Mukthi”, (salvation) that is located “high up”; 2) the ways or margas leading to it are many, one path originating from Shirdi; and 3) The Presence of a guide, that is, a guru, is essential in order to reach the goal safely.”

[Rigopoulos, Antonio, The Life And Teachings Of Sai Baba Of Shirdi: The Conflicting Origins, Impacts, and Futures of the Community College, http://books.google.com/books?id=TNohSoS0CzUC&pg=PA43, 1993, SUNY Press, 978-0-7914-1267-1, 43–]
Sources

Adopted from Wikiquote. Last update June 3, 2021. History

Help us to complete the source, original and additional information

Do you have more details about the quote "Three main points:1) The “destination” one must reach, that is, “Mukthi”, (salvation) that is located “high up”; 2) the…" by Sai Baba of Shirdi?
Sai Baba of Shirdi photo
Sai Baba of Shirdi 28
Hindu and muslim saint 1836–1918

Related quotes

Cassandra Clare photo
Henry Suso photo

“The road leading to a goal does not separate you from the destination; it is essentially a part of it.”

Charles de Lint (1951) author

"Romano Drom" in Dreams Underfoot : The Newford Collection (2003), p. 118

Peter Greenaway photo
E. W. Hobson photo
Gustav Landauer photo

“A goal can only be reached if the means are in consonance with its essential nature. One will never attain non-violence through violence.”

Gustav Landauer (1870–1919) German anarchist

Letter from Landauer to Martin Buber 1901, quoted in Martin Buber's Life and Work, vol. I by M. Friedman 1981, p. 251

John Wallis photo

“Suppose we a certain Number of things exposed, different each from other, as a, b, c, d, e, &c.; The question is, how many ways the order of these may be varied? as, for instance, how many changes may be Rung upon a certain Number of Bells; or, how many ways (by way of Anagram) a certain Number of (different) Letters may be differently ordered?
Alt.1,21) If the thing exposed be but One, as a, it is certain, that the order can be but one. That is 1.
2) If Two be exposed, as a, b, it is also manifest, that they may be taken in a double order, as ab, ba, and no more. That is 1 x 2 = 2. Alt.3
3) If Three be exposed; as a, b, c: Then, beginning with a, the other two b, c, may (by art. 2,) be disposed according to Two different orders, as bc, cb; whence arise Two Changes (or varieties of order) beginning with a as abc, acb: And, in like manner it may be shewed, that there be as many beginning with b; because the other two, a, c, may be so varied, as bac, bca. And again as many beginning with c as cab, cba. And therefore, in all, Three times Two. That is 1 x 2, x 3 = 6.
Alt.34) If Four be exposed as a, b, c, d; Then, beginning with a, the other Three may (by art. preceeding) be disposed six several ways. And (by the same reason) as many beginning with b, and as many beginning with c, and as many beginning with d. And therefore, in all, Four times six, or 24. That is, the Number answering to the case next foregoing, so many times taken as is the Number of things here exposed. That is 1 x 2 x 3, x 4 = 6 x 4 = 24.
5) And in like manner it may be shewed, that this Number 24 Multiplied by 5, that is 120 = 24 x 5 = 1 x 2 x 3 x 4 x 5, is the number of alternations (or changes of order) of Five things exposed. (Or, the Number of Changes on Five Bells.) For each of these five being put in the first place, the other four will (by art. preceeding) admit of 24 varieties, that is, in all, five times 24. And in like manner, this Number 120 Multiplied by 6, shews the Number of Alternations of 6 things exposed; and so onward, by continual Multiplication by the conse quent Numbers 7, 8, 9, &c.;
6) That is, how many so ever of Numbers, in their natural Consecution, beginning from 1, being continually Multiplied, give us the Number of Alternations (or Change of order) of which so many things are capable as is the last of the Numbers so Multiplied. As for instance, the Number of Changes in Ringing Five Bells, is 1 x 2 x 3 x 4 x 5 = 120. In Six Bells, 1 x 2 x 3 x 4 x 5 x 6 = 120 x 6 = 720. In Seven Bells, 720 x 7 = 5040. In Eight Bells, 5040 x 8 = 40320, And so onward, as far as we please.”

John Wallis (1616–1703) English mathematician

Source: A Discourse of Combinations, Alterations, and Aliquot Parts (1685), Ch.II Of Alternations, or the different Change of Order, in any Number of Things proposed.

Related topics