Bandidas

This movie was horrible. Not Soul plane horrible or even My super ex-girlfriend horrible, but I had to pause for a second to come up with those two examples. Unbelievable that Salma Hayek actually appears with a straight face in a small special in the DVD explaining how Penélope Cruz and herself wanted for so long to collaborate, to make this movie together. How insulting! Avoid it like the plague.

One Response to Bandidas

Harsh J says:

March 17, 2007 at 10:49 pm

Yeah it did suck but then, people do anything to watch Salma’s.

Reply

Leave a Reply Cancel reply

Enter your comment here...

Fill in your details below or click an icon to log in:

Email (required) (Address never made public)

Name (required)

Website

You are commenting using your WordPress.com account. ( Log Out / Change )

You are commenting using your Google+ account. ( Log Out / Change )

You are commenting using your Twitter account. ( Log Out / Change )

You are commenting using your Facebook account. ( Log Out / Change )

Cancel

Connecting to %s

Categories

Mathoverflow

Answer by Andrés E. Caicedo for Is $Z_3+{\rm AD}$ equiconsistent with $\text{ZFC+AD}^{L(\mathbb{R})}$ May 10, 2018

The only reference I know for precisely these matters is the handbook chapter MR2768702. Koellner, Peter; Woodin, W. Hugh. Large cardinals from determinacy. In Handbook of set theory. Vols. 1, 2, 3, 1951–2119, Springer, Dordrecht, 2010. (Particularly, section 7.) For closely related topics, see also the work of Yong Cheng (and of Cheng and Schindler) on Harr […]

Andrés E. Caicedo

Answer by Andrés E. Caicedo for Does constructing non-measurable sets require the axiom of choice? October 14, 2010

As other answers point out, yes, one needs choice. The popular/natural examples of models of ZF+DC where all sets of reals are measurable are models of determinacy, and Solovay's model. They are related in deep ways, actually, through large cardinals. (Under enough large cardinals, $L({\mathbb R})$ of $V$ is a model of determinacy and (something stronge […]

Andrés E. Caicedo

Relative Densities September 12, 2013

Throughout the question, we only consider primes of the form $3k+1$. A reference for cubic reciprocity is Ireland & Rosen's A Classical Introduction to Modern Number Theory. How can I count the relative density of those $p$ (of the form $3k+1$) such that the equation $2=3x^3$ has no solutions modulo $p$? Really, even pointers on how to say anything […]

Andrés E. Caicedo

Answer by Andrés E. Caicedo for Solutions to the Continuum Hypothesis May 18, 2010

(1) Patrick Dehornoy gave a nice talk at the Séminaire Bourbaki explaining Hugh Woodin's approach. It omits many technical details, so you may want to look at it before looking again at the Notices papers. I think looking at those slides and then at the Notices articles gives a reasonable picture of what the approach is and what kind of problems remain […]

Andrés E. Caicedo

Answer by Andrés E. Caicedo for Are there any non-linear solutions of Cauchy's equation ($f(x+y)=f(x)+f(y)$) without assuming the Axiom of Choice? March 6, 2011

It is not possible to provide an explicit expression for a non-linear solution. The reason is that (it is a folklore result that) an additive $f:{\mathbb R}\to{\mathbb R}$ is linear iff it is measurable. (This result can be found in a variety of places, it is a standard exercise in measure theory books. As of this writing, there is a short proof here (Intern […]

Andrés E. Caicedo

Math.StackExchange

Answer by Andrés E. Caicedo for Hadwiger–Nelson problem 5 colors needed if color sets are Lesbeauge measureable November 11, 2017

The result was proved by Kenneth J. Falconer. The reference is MR0629593 (82m:05031). Falconer, K. J. The realization of distances in measurable subsets covering $R^n$. J. Combin. Theory Ser. A 31 (1981), no. 2, 184–189. The argument is relatively simple, you need a decent understanding of the Lebesgue density theorem, and some basic properties of Lebesgue m […]

Andrés E. Caicedo

Answer by Andrés E. Caicedo for Can there be an $\aleph_2$ or even greater? May 7, 2018

Yes, there is an $\aleph_2$ and an $\aleph_3$, and there are alephs beyond all the $\aleph_n$. A suitable version of Cantor's diagonal proof is perfectly general and shows that, for any set $X$, $|X|

Andrés E. Caicedo

Answer by Andrés E. Caicedo for Showing in $ZFC-Foundation$ that $V\neq R$ May 1, 2018

Given a class $S$, to say that it can be proper means that it is consistent (with the axioms under consideration) that $S$ is a proper class, that is, there is a model $M$ of these axioms such that the interpretation $S^M$ of $S$ in $M$ is a proper class in the sense of $M$. It does not mean that $S$ is always a proper class. In fact, it could also be consis […]

Andrés E. Caicedo

Answer by Andrés E. Caicedo for Constructible universe and the standard model April 30, 2018

As the other answers point out, the question is imprecise because of its use of the undefined notion of "the standard model" of set theory. Indeed, if I were to encounter this phrase, I would think of two possible interpretations: The author actually meant "the minimal standard model of set theory", that is, $L_\Omega$ where $\Omega$ is e […]

Andrés E. Caicedo

Answer by Andrés E. Caicedo for Atomless and with atoms $\kappa$-additive measures on a cardinal $\kappa$ April 27, 2018

I assume you want the measures to be $0$ on singletons. If this is the intention, it is impossible for both measures to coexist, for the reason that you identify: $m_1$ would force $\kappa$ to be (atomlessly) real-valued measurable, which implies that $\kappa\le\mathfrak c=|\mathbb R|$, while $m_2$ would force $\kappa$ to be a measurable cardinal, and theref […]

Andrés E. Caicedo

	116c- Homework 7 \| A… on 116c- Lecture 18
	116c- Lecture 17 \| A… on 116c: Mathematical Logic (Set…
	116c- Lecture 18 \| A… on 116c- Homework 7
	116c- Lecture 19 \| A… on 116c- Lecture 13
	580 -Partition calcu… on 580 -III. Partition calcu…
	580 -Partition calcu… on 580 -Partition calculus (…
	Nosferatu \| A kind o… on The cabinet of Doctor Cal…
	Monica Agana –… on 414/514 The theorems of Rieman…
	The Dalek invasion o… on The Dalek invasion of Boi…
	andrescaicedo on Help!
	Asaf Karagila on On anti-foundation and coding…
	andrescaicedo on On anti-foundation and coding…
	Asaf Karagila on On anti-foundation and coding…
	On anti-foundation a… on Interpretations
	andrescaicedo on MSC2020

A kind of library

Bandidas

Like this:

Related

One Response to Bandidas

Leave a Reply Cancel reply

Categories

Recent Comments

Mathematical links

My pages

Others

Mathoverflow

Math.StackExchange

Archives

February 2007
M	T	W	T	F	S	S
« Jan				Mar »
			1	2	3	4
5	6	7	8	9	10	11
12	13	14	15	16	17	18
19	20	21	22	23	24	25
26	27	28