myslsl

Salad

Deconstructed calzone. Very rare and exotic.

Wow. How fucking dare you? I trusted you.

The humble knifoon remains forgotten :(

I'm sorry my mom called you "pretty fucking dumb". I know that must have hurt your feelings.

This feels pretty fucking dumb.

So you're saying that because a religion allows you to choose which of God's commandments, carefully passed down through every generation, you personally want to follow based on your gut feeling, can't be shamed?

No, that is not what I said.

Why should the ones who choose to deny parts of their religion be seen as representative of it over those who've chosen to uphold them?

I definitely answered this in my original comment.

Because if the majority of people following a particular religion reject a prior view as false or wrong, then arguably that view is no longer part of the religion.

Religions aren't crisp, unchanging, monolithic entities where everybody believes the same thing forever. If we're talking about judaism in the sense of the views and practices jewish people actually subscribe to, then that seems like we are referring to beliefs they actually hold in a mainstream/current sense, not beliefs they previous held but now reject?

This seems a little hyperbolic of you.

Ain't nothin' but a heartache.

The punchline here is a little compact. I don't feel like it really gives the closure I need. Maybe if the basis for the joke had more continuity the humor would be less discrete.

i has nice real world analogues in the form of rotations by pi/2 about the origin (though this depends a little bit on what you mean by "real world analogue").

Since i=exp(ipi/2), if you take any complex number z and write it in polar form z=rexp(it), then multiplication by i yields a rotation of z by pi/2 about the origin because zi=rexp(it)exp(ipi/2)=rexp(i(t+pi/2)) by using rules of exponents for complex numbers.

More generally since any pair of complex numbers z, w can be written in polar form z=rexp(it), w=uexp(iv) we have wz=(ru)exp(i(t+v)). This shows multiplication of a complex number z by any other complex number w can be thought of in terms of rotating z by the angle that w makes with the x axis (i.e. the angle v) and then scaling the resulting number by the magnitude of w (i.e. the number u)

Alternatively you can get similar conclusions by Demoivre's theorem if you do not like complex exponentials.