Uniswap Financial Models

	A	B	C	D	E	F	G	H	I	J	K	L	M	N	O	P	Q	R	S	T	U
1	Providing liquidity of Eth / DAI pair via Uniswap
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3	Source:	https://pintail.medium.com/uniswap-a-good-deal-for-liquidity-providers-104c0b6816f2
4	Python:	https://github.com/jamiels/uniswap-math
5	Email:	jamiel@chainhaus.com
6		http://jamiel.io
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8	Market Price	Eth	Dai
9		$100	$1
10							Market Value
11		Eth	Price	Dai	Price	Cost	Eth	Dai	Total
12	LP Initial Supplied	1	$100	100	$1	$200	$100	100	$200
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14		Eth Qty	Dai Qty	Mkt Value	Constant Product	Eth Liquidity	Dai Liquidity
15	Initial Pool	99	9900	$19,800.00	980100	99	9900
16	Current Pool	100	10,000	$20,000.00	1000000	100	10000
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19	Market		LP provides					Pool Inventory		Price
20			Pair												LP market
21	1 Eth equals	1 DAI equals	Eth	Dai	Value	% of pool	% of pool	Eth	Dai	Eth in terms of Dai	Dai in terms of Eth	Constant Product	Eth Liq Pool	Token Liq Pool	Eth Redemeebale	Dai Redeemable	Value	Loss/Gain	Price Ratio
22	$100	$1	1	100	$200.00	1.00%	1.00%	100	10000	100	0.01	1000000	100	10000	1	100	$200.00	$0.00
23	$120	$1	1	100	$220.00	1.00%	1.00%	100	10000	120	0.008333333333	1000000	91.28709292	10954.45115	0.9128709292	109.5445115	$219.09	-$0.91	1.1	-0.001134430314	-$0.25
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26					0.20%
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49							Price (p0)	Price Now	price_ratio	% Change	Divergence
50							100	0.01	0.00	-99.99%	-98.000%
51							100	1	0.01	-99.00%	-80.198%
52							100	10	0.10	-90.00%	-42.504%
53							100	25	0.25	-75.00%	-20.000%
54							100	50	0.50	-50.00%	-5.719%
55							100	100	1.00	0.00%	0.000%
56							100	120	1.20	20.00%	-0.414%
57							100	125	1.25	25.00%	-0.619%
58							100	150	1.50	50.00%	-2.020%
59							100	200	2.00	100.00%	-5.719%
60							100	300	3.00	200.00%	-13.397%
61							100	400	4.00	300.00%	-20.000%
62							100	500	5.00	400.00%	-25.464%
63
64	Source:	https://medium.com/scalar-capital/uniswap-a-unique-exchange-f4ef44f807bf
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67			initial pool
68			x	y		k
69			eth	dai	implied price	constant product
70			1000	100000	0.01	100000000
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77		eth purchased	cost per eth	total cost in dai	premium	dai inventory	eth inventory	product	target
78		1	100.100	100.1001001	0.10%	100100.1001	999	100000000	100000000
79		10	101.010	1010.10101	1.01%	101010.101	990	100000000	100000000
80		50	105.263	5263.157895	5.26%	105263.1579	950	100000000	100000000
81		75	108.108	8108.108108	8.11%	108108.1081	925	100000000	100000000
82		100	111.111	11111.11111	11.11%	111111.1111	900	100000000	100000000
83		150	117.647	17647.05882	17.65%	117647.0588	850	100000000	100000000
84		200	125.000	25000	25.00%	125000	800	100000000	100000000
85		300	142.857	42857.14286	42.86%	142857.1429	700	100000000	100000000
86		400	166.667	66666.66667	66.67%	166666.6667	600	100000000	100000000
87		500	200.000	100000	100.00%	200000	500	100000000	100000000
88		600	250.000	150000	150.00%	250000	400	100000000	100000000
89		800	500.000	400000	400.00%	500000	200	100000000	100000000
90		900	1000.000	900000	900.00%	1000000	100	100000000	100000000
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