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Great Sage's Reckoning Dota 2 Price

Arcana · Arcana Head ItemArcana Head Item
Lowest$17.62DMarketSteam —Avg $22.77
PriceValue
Steam Market priceNot confirmed in the last 7 days
Average price7-day change +3.7%$22.77
6 more averages
7-day average7-day change +3.7%$22.77
30-day average30-day change +11.9%$21.61
60-day average60-day change -9.8%$22.96
90-day average90-day change -6.4%$23.12
180-day average180-day change -6.4%$23.19
360-day average360-day change -6.5%$23.29
Units sold (24h)19

Lowest market prices

$17.62Lowest7 markets stocked58 listings · 15:47 UTC · 3 Nov7-day change +3.7%
Third-party market offers for Great Sage's Reckoning, cheapest first
MarketPriceQtyvs avgUpdatedBuy
DMarket$17.6221-23%15:39 UTC · 3 NovBuy DMarket
cs.trade$18.632-18%15:38 UTC · 3 NovBuy cs.trade
Lis-Skins$18.6510-18%15:40 UTC · 3 NovBuy Lis-Skins
Shadowpay$19.026-16%15:42 UTC · 3 NovBuy Shadowpay
Avan.Market$19.076-16%15:35 UTC · 3 NovBuy Avan.Market
Waxpeer$19.5812-14%15:47 UTC · 3 NovBuy Waxpeer
LOOT.Farm$25.691+13%15:40 UTC · 3 NovBuy LOOT.Farm

Offers as of page generation; refreshed hourly.

Price history

Price analysis

24h change+0.6%
7-day change+3.3%
30-day change-3%
30-day range$18.42 $24.28
90-day range$18.42 $25.81
1-year range$18.42 $31.17
All-time high · Oct 2018$33.09
All-time low · Jan 2025$16.68
30-day volatility6.6%

Steam Market, daily closes since Feb 2017.

Steam sales

Last 24h19-32%
Last 7 days149-2%
Last 30 days1,003-15%
Last 90 days3,287+80%
Per day, 30-day mean33.4
Units sold per day, last 30 days · busiest Oct 7

Popularity

By page views on SteamAnalyst.

Other versions

VersionAverageSteamvs plain7d
Plain · this page$22.77—reference7-day change +3.7%
Inscribed$19.54—-14%7-day change +9.9%
Autographed$20.96—-8%7-day change +9.3%
Corrupted$24.07—+6%7-day change +44.9%
Exalted$21.47—-6%7-day change +1.5%

Sell this item

Trade sitePays youTheir askGo
cs.trade$27.13$18.63
LOOT.Farm$25.69$25.69

Credit towards a trade on that site, not cash; the site's fee is charged on what you take out, so the credit can exceed its own ask.

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