ratik
New Member
I have two DDLM chipsets, one for tournaments and one for cash games. The denominations are:
Tournament Set:
100 × $100, 100 × $500, 200 × $1000, 160 × $5000, 40 × PINK.
Cash Set:
200 × Blue (25p), 200 × White (£1), 160 × Red (£5), 40 × Green (£25).
I’m looking to run a cash game with £5, £10, or £20 buy-ins, with blinds at 5p/10p. I have no 5p chips.
My friends are not interested in buying in for £25-£50 or playing .25/.25 blinds, so I need to make the lower-stakes structure work with my available chips.
Possible Solutions:
1. Repurpose the Red £5 chip as a 5p chip. This would give me 560 chips to work with, which should be plenty. However, it would annoy me slightly since it doesn’t match the intended denominations.
2. Divide all chip values by 5. A £5 buy-in would get £25 worth of chips, and so on. No physical changes needed, but it might make cashing in and cashing out confusing.
3. Use the tournament set instead, playing .10/.10 with $100 chips representing 10p. I’m not particularly keen on this idea, but it’s an option.
Has anyone encountered a similar situation? I’d love to hear your thoughts or alternative solutions—feel free to critique my current ideas!
Tournament Set:
100 × $100, 100 × $500, 200 × $1000, 160 × $5000, 40 × PINK.
Cash Set:
200 × Blue (25p), 200 × White (£1), 160 × Red (£5), 40 × Green (£25).
I’m looking to run a cash game with £5, £10, or £20 buy-ins, with blinds at 5p/10p. I have no 5p chips.
My friends are not interested in buying in for £25-£50 or playing .25/.25 blinds, so I need to make the lower-stakes structure work with my available chips.
Possible Solutions:
1. Repurpose the Red £5 chip as a 5p chip. This would give me 560 chips to work with, which should be plenty. However, it would annoy me slightly since it doesn’t match the intended denominations.
2. Divide all chip values by 5. A £5 buy-in would get £25 worth of chips, and so on. No physical changes needed, but it might make cashing in and cashing out confusing.
3. Use the tournament set instead, playing .10/.10 with $100 chips representing 10p. I’m not particularly keen on this idea, but it’s an option.
Has anyone encountered a similar situation? I’d love to hear your thoughts or alternative solutions—feel free to critique my current ideas!