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re: Logic problem for the OT
Posted on 12/22/17 at 10:43 am to theunknownknight
Posted on 12/22/17 at 10:43 am to theunknownknight
quote:
Multiple curves
Pretty sure this is it.
1, 5, 6, 8, 11, 12
1
Posted on 12/22/17 at 10:45 am to ClientNumber9
Multiple curved lines
Posted on 12/22/17 at 10:47 am to ClientNumber9
quote:
Can you describe what makes something a hertog?
Almost - that last "not a hertog" (the 'h') is problematic - it has an arc of less than 360 degrees, which appears to be the only common feature of the others - they don't have to be closed figures "because the 'S' is a hertog", so it must have something to do with the staff of the 'h'.
ETA: After reviewing the responses, could be multiple curves - but we have no examples of crossed over lines (internal figures), either way, ditto for the scrabbly, hand-drawn curves - so I would say insufficient examples for this to be a valid question.
I'm going to say 1., 9. and 12. are hertogs. 8. I'm not sure about. Depends on what about the last "not hertog" disqualifies it - because it is a combination, relatively speaking of parts of the 'S' (third hertog) and the 'h' (5th not hertog).
This post was edited on 12/22/17 at 10:51 am
Posted on 12/22/17 at 10:50 am to ClientNumber9
pass
Posted on 12/22/17 at 10:54 am to Deep Purple Haze
quote:
pass
Puss
Posted on 12/22/17 at 10:57 am to ClientNumber9
The answer is: 1,5,6,8,11,12
This post was edited on 12/22/17 at 11:02 am
Posted on 12/22/17 at 10:59 am to ClientNumber9
quote:
What is a hertog in geometry - Answers.com www.answers.com › ... › Geometry A hertog is a figure with at least two curved parts
Posted on 12/22/17 at 11:07 am to ClientNumber9
Posted on 12/22/17 at 11:16 am to Jor Jor The Dinosaur
I don’t think it’s just “multiple curves” as the circle wouldn’t fit that description. Also that would be too easy
Posted on 12/22/17 at 11:18 am to ClientNumber9
So what do the ones that are not hertogs do that make them such?
The Square and parallelogram have no curves at all whereas all the hertogs have curves
The X and h can’t be drawn without picking up your pen or retracing your line whereas all the hertogs can be drawn without doing such
The Square and parallelogram have no curves at all whereas all the hertogs have curves
The X and h can’t be drawn without picking up your pen or retracing your line whereas all the hertogs can be drawn without doing such
Posted on 12/22/17 at 11:21 am to ClientNumber9
In the hertog examples, each shape has multiple curves, and each curve is identical to the others in that shape. So, I’m not sure if the hand-drawn figures with multiple asymetrical curves are hertogs.
Posted on 12/22/17 at 11:29 am to ClientNumber9
The answer is very very obvious.
The answer can be found on the /teachernewds subreddit.
The answer can be found on the /teachernewds subreddit.
Posted on 12/22/17 at 11:41 am to ultratiger89
Actually, a hertog is just a fictional placeholder name. Like a widget. I've seen this same sheet with other names like "fizpot" or "skillybag".
Posted on 12/22/17 at 12:05 pm to ClientNumber9
The good news is that Google can actually answer this question (see response from "purpleowl" at the link)
LINK
LINK
Posted on 12/22/17 at 12:15 pm to ClientNumber9
1, 8, 12 Are hertogs imho fwiw
Posted on 12/22/17 at 12:35 pm to TheIndulger
quote:
I don’t think it’s just “multiple curves” as the circle wouldn’t fit that description
No, a circle is one unbroken curve
Posted on 12/22/17 at 12:42 pm to ClientNumber9
Sorry, I was away prepping for the all-star football game the week they covered hertogs, baw.
Posted on 12/22/17 at 1:14 pm to ClientNumber9
I can draw a hedgehog
Posted on 12/22/17 at 1:41 pm to ClientNumber9
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