Nanuq

Nice! One of my favorites. And when you get tired of the off-the-shelf look you can go gonzo with it!

Iso! Welcome back! Stick around, eh??

I tried every number of Loctite out there for my bracelet rivet pin screws and none did the job. They still came unscrewed each day. I wound up knurling the threads a little on the screws and that did it... they're still tight 2 years later. And yes, I do check them constantly when I wear the watch. What's the old saying about twice bitten?

Very nice! And JAG is a pleasure to work with for sure.

Pig Latin? I'myay illstay omingcay otay ickpay upyay ethay oldyay angerbay OSyay. Iyay evenyay eardhay ayay umerray atthay oneyay ofyay ymay ientsclay asway aningplay onyay ayingpay upyay osay opefullyhay ebay erethay oonsay otay ollectcay ityay andyay anyyay otheryay uffstay youay annaway ellsay emay. Eway ottagay etgay ethay ackbay ofyay ethay ubsay asyay ellway. An'tcay aitway otay eesay atwhay amageday ayay yearay ofyay abuseyay ashay ausedcay etlay aloneyay owhay uchmay irtday omescay outyay inyay ethay ashway. Ellway, ashsplay andyay ipday anywaysyay. It'syay ackbay otay eepingkay erfectpay imetay againyay afteryay ayay cplay ofyay eeksway ofyay oseinglay ayay alfhay ourhay ayay ayday. Ierdway. Hey, I'm an equal opportunity dialectizer!

Swedish? I'm steell cumeeng tu peeck up zee oold bunger OoS. I ifee heerd a roomer thet oone-a ooff my cleeents ves pluneeng oon peyeeng up su hupeffoolly be-a zeere-a suun tu cullect it und uny oozeer stooffff yuoo vunna sell me-a. Ve-a gutta get zee beck ooff zee soob es vell. Cun't veeet tu see-a vhet demege-a a yeer ooff eboose-a hes coosed let elune-a hoo mooch durt cumes oooot in zee vesh. Vell, splesh und deep unyveys. Um gesh dee bork, bork! It's beck tu keepeeng perffect teeme-a egeeen effter a cpl ooff veeks ooff luseeeng a helff huoor a dey. Bork bork bork! Veeerd. Bork bork bork!

How about this? "Hackerspeak" I"M STIL7C OJING TO iX0R UP TEH OL DABNGER OS i even heard a rumar trhat one of mY Cl3Ints was planing on paYin up so hopefully be trehr3 sooin to cillect it and 4ny other stuff u wa|\|na sell m3 smile OLLOOLOLOL!!!!!!!!!!!!!!! we gotta get teh baX0r 0f the subas \\\\////\\\\////ell!!!!!!!!!!!!!!!!!!!!! IU will hack!!!!!!!!!!!!!!!!!!~~ lool!!!!!!!!!!!!!!!!!111 loolloolololol~~~ CAN'T WAIT TO S3E WH4T DAMAGE A Y3AR OF ABUSE HAS UCZD LET ALONE HOW ,UCH DIRT C0/\/\ES 0UT IN TH3 WAS!!!!!!!!!!111~~~ WELL, PSLASHJ AND DIP ANYWAYZ ITS BAX0R TO KEEPING P3RFFETC TIME AGAIN AFT4R a CPL OF WEEKZ OF LOSIENG A QAHLF H0UR A DAY w3ird

Ahhhhhhh, the Force is strong with this one. Now we see how you did it! Nice job!

Nicely done! There was a post by Ubiquitous, lo these many moons past, that described bending the leaves (not the fliplock) of a Rolex clasp slightly to give it a stronger "snap" as the clasp closed. You can hone your Mad Forum Skillz by trying to find it and bring it back to the top of the active topic list. Gauntlet tossed!

My eyes! *claw claw*

Of course this is assuming 2+2=5 (for very large values of 2)

Well I left out some of it, hoping that he'd be able to connect the dots. *dripping sarcasm* What I meant to imply was a probabilistic proof of the Weyl integration formula on the unitary group. This relies on a suitable definition of Haar measures conditioned to the existence of a stable subspace with any given dimension. The developed method leads to the following: for this conditional measure, writing $Z_U^{(p)}$ for the first non-zero derivative of the characteristic polynomial at 1, $Z_U^{(p)}$ can be decomposed as an explicit product of $n-p$ independent random variables. This implies a central limit theorem for $\log Z_U^{(p)}$ and asymptotics for the density of $Z_U^{(p)}$ near 0. I mean, duh. Similar limit theorems apply for the orthogonal and symplectic groups. Now if you are mapping x->Ux, Let {ei, e2s ... en} be the complete orthonormal system of Rn, so that if xn = <x, en >=

Okay, I'll explain it again. But just this once more. Please listen carefully this time. A topological group is locally compact if and only if the identity e of the group has a compact neighborhood. This means that there is some open set V containing e whose closure is compact in the topology of G. A locally compact group G carries an essentially unique natural measure, the Haar measure, which allows one to consistently measure the "size" of sufficiently regular subsets of G. "Sufficiently regular subset" here means a Borel set; that is, an element of the σ-algebra generated by the compact sets. More precisely, a right Haar measure on a locally compact group G is a countably additive measure μ defined on the Borel sets of G which is right invariant in the sense that μ(A x) = μ(A) for x an element of G and A is a Borel subset of G and also satisfies some regularity conditions (spelled out in detail in the Haar measure definition). The take-home concept is, except for positive scale factors, Haar measures are unique. Now then do we need to go over this again?

Dude, you settled for that pathetic 5-row piece? C'mon you gotta man up and get the REAL bling. Check the 13-row.

Yeah, and look what being vegetarian got 'em ... they're all dead too. Oh, except for Brad Pitt. Angelina just wants him dead.

Magnificent! I love how the crystal edges are polished over. Check out the pictures of my 1680 for more... I love it!

I like how RED the text is on your dial. The bezel looks to be from a Sub, where the SD bezel is much thicker. Once you fit the thicker bezel, you'll have to fit a taller domed crystal, so take that as you like. You have the older fonts on your insert, which is very cool... most inserts have a "flat four" and yours is pointy. No drooping crown guards, very nice. I agree with Freddy, the caseback is pretty unfulfilling. Overall? It's darn nice. WAY better than the vast majority of what was out there even 5 or 7 years ago!

Ho hooooooooooooo, now THAT is one gorgeous watch!! Two thumbs WAY up!

I don't know about you guys, but I'm reaaaaaalllllly curious about that bezel.

Very nice! If you've still got that 8mm crown there are plenty of people that can tap the case and install it for you.

Pretty stuff, but look at the 6200 ... $99,700 and it's got a screwy bezel and insert?

Holy smokes. Overpriced, but ... wow http://www.interwatches.com/rolex-watches/...nd-collectables

Well okay, that was short lived... all the snow on the flats is melted but there's freshies up on the mountains. I think I have an illness... I need to call in sick with a vision problem, I CAN'T SEE GOING TO WORK TODAY!!!!

Too late!! *SPLAT!!*

Hey Ken, c'mere a minute, I got something I want to show you...... Oops! Scuze me.