Jays Roundup - She Gave a Little Flirt, Gave Herself a Little Cuddle

Wednesday, April 07 2004 @ 08:23 AM EDT

Contributed by: Pepper Moffatt

But there’s no place here for the mini-skirt waddle
Capital punishment, she’s last year’s model
They call her Natasha when she looks like Elsie

  1. Fordin Notes: Lilly gets green light, Hudson gets pains in his side, Pond gets D practice.

    Last night's game wasn't pretty from what I hear; Fordin reports the same in "Batista erratic in loss to Tigers: Blue Jays drop first two games of series to Detroit. Here's the MLB.com wrapup of the game. Associated Press also has a wrapup

    Today it's Hentgen against Bonderman at 7:05.

  2. Larry Millson states that "Detroit shows its teeth once again". I picked the Tigers to finish in 3rd in the AL Central, so I can't say that I'm all that surprised. I just wish they'd save their beatings for when they're playing the Yankees!

  3. Allan Ryan of the Star reports that "Tigers claw the Jays for second time". The Leafs don't play until tomorrow, so I kind of expected more Jays news in the paper. Speaking of hockey, did anyone see the National Post article where they asked a bunch of "experts" on what to expect from the playoffs. A lot of them picked The Flames to be the Cinderella team, which can only mean they'll get bounced out in four straight by the Canucks. I wouldn't be too upset if that happened; it's four more playoff games than they've played in a long time.

  4. The Sun looks at today's game in "Hentgen makes his Jays return".

  5. Matt Michael of the Syracuse Post-Standard discusses the Skychief's opening day starter in "The Devon demon braces for a chill: David Bush, who lives in Pennsylvania, knows all about chilly conditions..

  6. Kevin Gray of the NH Union Leader examines some key prospects in the Jays system in "Farm system is critical for Toronto".






No math questions today; all my decent texts are in my office and I'm still at home. Unless you care to do the following:

"Show that if a binary relation R is quasitransitive, then it is P-acyclic. Give an example showing the converse is not true".

Wow, am I ever glad I don't study *that* stuff anymore. :)

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