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In contrast to “Blessed are they who do not see and still believe,” he speaks of “seeing and still not believing.”
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p. 30

 

Martin Heidegger

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Blessed are the poor in spirit, for theirs is the kingdom of heaven.
Blessed are those who mourn, for they will be comforted.
Blessed are the meek, for they will inherit the earth.
Blessed are those who hunger and thirst for righteousness, for they will be filled.
Blessed are the merciful, for they will be shown mercy.
Blessed are the pure in heart, for they will see God.
Blessed are the peacemakers, for they will be called sons of God.
Blessed are those who are persecuted because of righteousness, for theirs is the kingdom of heaven.
Blessed are you when people insult you, persecute you and falsely say all kinds of evil against you because of me.
Rejoice and be glad, because great is your reward in heaven, for in the same way they persecuted the prophets who were before you.

 

Jesus Christ

 

I don't know if God would agree with me, but believing in God is kind of unimportant when compared to believing in yourself. Because if you go with the idea that God gave you a mind and an ability to judge things, then he would want you to believe in yourself and not worry about believing in him. By believing in yourself you will come to the conclusion that will point to something.

 

Billy Corgan

 

We have heard the rationales offered by the nuclear superpowers. We know who speaks for the nations. But who speaks for the human species? Who speaks for Earth?

 

Carl Sagan

 

Better trust all, and be deceived,
And weep that trust and that deceiving,
Than doubt one heart, that if believed
Had blessed one’s life with true believing.

 

Fanny Kemble

 

Professor Klein then speaks of "that artistic finish that we admire in Euclid's Elements," and mentions Allman's important historical work. I heartily concur in this estimate of Euclid, and desire to contrast it with the error of Charles S. Peirce, in the Nation, where he speaks of "Euclid's proof (Elements Bk. I., props. 16 and 17)" as "really quite fallacious, because it uses no premises not as true in the case of spherics." Our bright American seems to have forgotten Euclid's Postulate 6 (Axiom 12 in Gregory, Axiom 9 in Heiberg), "Two straight lines cannot enclose a space;" that is, two straights having crossed never recur.

 

Euclid