web3 is the next phase of the internet powered by blockchain technology. While the technology is fledgling, there web3 can help drive revenue for your business and deepen connections with your fans, today.
You now have new forms value creation at your disposal with web3. Imagine being able to reward your loyal customers with desirable digital products or giving them a stake in your endeavour itself. The token economy of web3 puts exciting new possibilities at the your business' fingertips.
As cryptocurrencies, blockchains and web3 go mainstream, you may be leaving money on the table if you don't carefully consider the benefits.
If you want to:
Get ahead of your competition by adopting web3 early
Experiment with digital asset projects at any scale
Provide additional value for your most loyal fans
Add a web3 based revenue stream to your business
Build customer affinity using tokens
I can tell you exactly what you need to do to start introducing your business to web3, today.
Why is Tom Hirst a reliable web3 consultant?
The web3 space is new. There aren't many experts around. So what makes Tom Hirst a reliable partner to consult with?
As a long-time full-stack software engineer, I've been delivering digital projects for over a decade. After a successful time in web2, in 2021 I went all in on web3.
I've submerged myself in web3 technology, news and culture since and have contributed to projects ranging from NFT launches to DAO initiatives to DeFi protocol engineering since.
My process is strategic. I'm a clear thinker who absorbs the sector and translates that information into actionable advice for my clients.
Alongside my strategic work, I'm an active member of many prominent NFT communities and DAOs in the space. I'm an active collector of NFT art and I'm a member of influential communities and DAOs within the space. This gives me a rolodex of web3 contacts we can call on to further assist with your project if required.
To summarise, I know what makes a good web3 project and I can help you make yours one too. Here are some links that you might find interesting for further proof:
